Prisms
Cylinders
Pyramids
Cones and Spheres
Miscellaneous
100
Find the volume of a rectangular prism with length of 10 inches, width of 4 inches, and height of 3 inches.
120 cubic inches
100
A cylinder has a radius of 3 feet and a height of 4 feet. Find the volume.
113.1 cubic feet
100

Find the lateral and surface area of a square pyramid with a base length of 6 centimeters and a slant height of 15 centimeters.

180 square centimeters; 216 square centimeters

100

Find the volume for a cone with a radius of 2 meters and a height of 10 meters.

41.9 cubic meters

100

What is the volume of a cube with side 7 cm

343 cubic cm

200
Find the surface area of a rectangular solid with length of 5 meters, width of 5 meters and height of 3 meters.
110 square meters
200

Find the lateral and surface area cylinder with radius of 5 inches and height of 4 inches.

125.7 square inches; 282.7 square inches

200

Find the lateral and surface area of a square pyramid with base length of 12 feet and slant height of 15 feet.

360 square feet; 504 square feet

200

Find the volume of a cone with a radius of 4 centimeters and a height of 3 centimeters.

50.3 cubic centimeters

200

Name two differences between a prism and a pyramid.

Number of bases; Lateral faces are different shape

300
Find the surface area and volume of a rectangular solid with length of 2 feet, width of 3 feet, and height of 6 feet.
72 square feet 36 cubic feet
300

Find the surface area and volume of a cylinder with radius of 3 inches and height of 10 inches.

245.0 square inches; 282.7 cubic inches

300

A square pyramid has a height of 4 cm and a base length of 6. Find the volume.

48 cubic centimeters

300

Find the volume of a sphere with a radius of 7 meters. 

1436.8 cubic meters

300

A Ferris wheel has a diameter of 250 feet. What is the distance, to the nearest whole foot, that riders travel if they stay on it for 15 rotations?

About 11,781 feet

400

What is the volume of a box with length of 15 cm, width of 73 cm, and height of 100 cm? 

109,500 cubic centimeters.

400

A straw has a radius of .13 inches and a length of 7 inches. How much material was used to make the straw?

5.7 inches squared.

400

A square pyramid has a volume of 160 centimeters cubed. What is the height if the area of the base is 16?

30 cm

400

Find the lateral and surface area of a cone with a slant height of 9 inches and diameter of 8 inches.

113.1 square inches; 163.4 square inches

400

Find the area of the composite figure:


153.3 square inches

500

Find the volume of an equilateral triangular prism that is 10 meters long and has a base edge 4 meters and height 3.5 meters. 

70 square meters

500

Find the radius of a cylinder with a height of 8 cm and a volume of 508.94 cubic cm.

4.5 cm

500

Find the volume of the following pyramid:

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J/4iZ8o9tTrXedqx//0T/4EL/yO76wPf94zPg/f+cIX4VP+p0+RNkp1lOZWVuc95Xs9qpaBD7z//Xjtj/wouP/KH/pBPPNZz8JwOMR/+cVfxBvf8BPS5+ff/B9QFqWA3lOe+lS8+CXfjU/5lE8R89UrX/4K/J9/9mfS74df/Wp80XOefUd75Z9qALvM+ph/x6k65fdc/4QhuuHvf9kPiMh9zCXappYC9yYFZvw44JnOsxb/CCsEEXakSnMGdNoWLqCqQAE9hudRrUlbXkHQ20Q++jDy0UdQTTaB6QhuOhJGK2nG+itIe8tIu0vIekswjLOLOkDURTXZRb7/ERT7H4a7tIvow2PEHxrDDoDywKDaN6jOVrCPLmEfVSJdSsFkFVzorOJCkuoqR1RNEVWU8HLkJZdC7sOSRlzShUcgXXgACZf+OtL+BpL+mg+OZ9aXjtBBMCsitCkIKi/hf4KfhMRrblCR+PgyoBB5+AvEZNm360PweOMb3lDfLtw5PL1HPfpR+Mmf+il80id/ct3npBu0yX3+53wuPvrRj8opX/N1XyuS2UnOf/aznoW//Zu/la5LS0v4pV/5ZTzuEz9x7tTv+o7vwG+95TfrNtr7fuO3fktAMjTu7OzgWc/4fFCly8+/fM2r8ZVf9VXh8B23bkaN3rbBhYfevCGD1r/x675exO1me7vdUuC+oIBwQB9fR3DzHFFXlHG4qFQj22LzmoGdpeMKPSWnOyhHF1DufxDl7vtQDv4W5c574IYXEOV7iF0Fk3WRLq4jWz6PbPEssv4ZpJ01JOkSYpYUQgq4BI5hC1SZVnSK8XF5VFW6DNZ1YW0P1vXhHKWGrE5BxsB4OrJIKrTIwhJ7JMpdvUONSZEmHWRZD1mSIjUR0rhCbPfhppdQDT+Acv99yPfeg+nO36HYZ+aYS7CTAVAMJVWamDN5YcswCAPH8TKynjUEpY6gBzsBPX6DSMnZchwPOun3jNL31ZarXePK5ctSho2OIlzoub6wuFh3/+AHPogv/9Ln4o/e8Y667aQbv/SLv1iD3sd9/Mfj+1/2spOeKk4pofOXPe95R0CPx573z74idJH1S7/3e+dAj4304v+S535p3e/d/8//W2/fiRu3VdV53JcttPnfueiYmbKMRtj201Lg/qCA//aHHwHXBAtZi2JPGkTyo5emSICkDBkwwa9SWx7BiRlXxtuoxluoxldQji+L5GdBx4ochna3dBEm8wtte9kiYubQNIlIaRFVigIm3lbIQPRyIomrbWUQu44HmhTWsm8O1lqPokLVkAJ81mdlodQXSRn22FHpSXtdhCQ2iK0TYCW4Ssq0ak8C3qtyG7ZYQZUvI56swvTPIqnOSTYYUb9SfRklotKkhEegUzsZ6/x5ax7pomSUr5AK0J7AgenokRN/xdRp6NrdQ5/D0iQloPrjnVpoE2Oax9e//nXifUmnEdrP3vq238XHfuzH1t2vt/F//Oqv1V2Y4/gknpvhBIarhA+9Mo/7POGTnjDXfDXe/NRP/wz8zP/+76TvxYsX586503ZuC/D92Z//X/W8Wavv/e97P/6/v3w3Xv9jr6vLF/G76L+WePn3/wB+/4/eIfa/+sR2o6XAPUmB8K3n5LykJ6CnThpz4OeZ+QwVCY5MKl1qqEBBj81tVKMLqIYXUY0uqaRU7gNJIra8yBDoekgW12E6q0hMH8b0EbNmHn+ErJgutkJKU8QaJq6mM8pUPUNBO1sHNs5g41TWUUynkxJxPJU105UxFy+lMFHPEvcorbIfoY8JqgmRjipZSpMFk5uhslNUJZNmV4gKpkxbRDRdRmInEodISGOAPMEzijLN+sJBM/SBtNEJ6LdEySc0ZQ3A2Yc0rg/Omq+zFQCN3ZrbzdMOg13z2HHbBJ1n/6Pn4Blf8Pl43nO/DH/13/87xuMxfuSHf1jUnsedc7iN/d/97nfXzc9+znPqbdmYm3vjkNCqsQ/g7Llz8w1+b319HSam9G+RZtkRaU/f0ICNjXVRLvO0vd3dY69VNx4e1zHjqfvego3bAnxNr6UzZ8/izJkzeMpTnwJWYX/VK15ZTyuAH3XVf/Guv8CTn/Lk+li70VLg3qZAkEZoxSNj5r7+IsgjxLbHIHVZKrgq14XqzXwPVbEnuTWrCZ1YNmHzAVyUI+p0YDqplA5iwVjTWRSnEZMuIyboxRlrJahjjHcEYX0+lAVsVUn2FnWSqQATwfQzROustt6B6SdwiymwBsQrOaJuioixByBQUuKr4IwvdcQZRA6WwKqYKvOU/dhI/s+oimAqeoDSRd4XwaU9MtpCWTnJ/GK667CdDQHtOFmQvJ+x1P0zkv0lYtxfAECSb+4TADDQdu7giXYC6IX14ZOuC36HGT4g9tCXv/KV+MrnPU+e+Nt+53fFy3KxoQo9fJ+wT8mKLwv8PPCIB8CQBfkccx894P8fc9wclyqNhYNpOfXAd2R+jevMjzfQeu6uXo1xqI274Tq3CQBvGfCxCgONpcd+/OQ+62lPP3I4gN//+Ku/aoHvCHXahnuaAgQ74cnKmEXwYpMwBScJoSlNgfXy8omCUn4g6sxyfEkAr6p2UZa7sG4s9pu424VJekiyVSSdFZh0UUArYikhSnkii82Aj/SVygsE1oL3GKp3KOPvqCYl8GEBvK5bNDDjBFhywPJEgA+s4C5V2wl8lPromMMUZcrbKJWxRcxzbItiibFnB5EcaeurmGEmhqU0WI5UHZoPUY62kfTOwHb3kXTPwLASRHcNyBwiw3Flku9anFwkAN4jXwDAq/Dik36nAthxHbbDuUcAIRw44Zov+RQIqBEjkH34Qx/CEz7pk6579u7OTt1ncdHz2+uBSDjuX63qCzQ3Gn2azfX29Y6zI/s0gewk59Q3uLUbtwT4XvfaH8PvvPWt+M+/9IvyMK82hcHO4GqHMDwUb3LVju2BlgL3AgXCG1+Q9AKzFiQkELASgpYCAm15OWPf9lGNB2COzZI5NieXUWKEKhrBGYc4XUHc6SHpriPtnEGanZEUYWTSEZNwkvHxjT44jXpGKGpKVl6XfJ1jsMo61VyRSYGFDFGnj2ihB0xjYGKAfgm33AEo8bFckYQtUI/JMQeJjzY39UkV0Isj6aYZWoiArM/HDKAMobei7kTFUkkFbDEVSZHVIZjvUyrCFxO4MvdoyixnPakWEdEblQHw8u4ws1/pZEXzeVPflgB6pIfQr8nYSb9D+0dudvh4AwwY30fg42eL63Ds8DmNi9J7NnxGw+GJzhEwCtcOzzxcJKzDPRv9wqGrjiucU3dsbITrHNcnHGN3bh/Xp3Gp09g8deD7jz//8/jpn/opGdsXPfOZeMG3fCu+7HlffiR3J7MK/PjrXqffz2Nmcvbs2SOtr3vtayXV2WAwwNOe/nS84Nu+FU94wrzh9chJbUNLgTuZAgHwOEb+4FXYk5VkZHGshK5LRekrH8HmLBBLJ5ZdrY6eD2CrA8BYke4MA7/TFElnCaazhEQqofc13ybvV2tSeTMGnYtYKVQi37GOas4xqmIfrhqK6tGwdl7aQdLpIKV9zSawZQxTRrApM7do9pYoN5DFGtHKsmwRx0+AE29UzlEYm1jsfIgGb60Mj1Ilj7M4Lc+JDG2MDpWTtNhANUI13YSjPbAaoix3EOdrWgHersAw/o+OOswc4wgKdHxRb1gh6kP4LgSw46kEPAZ0h4wlVAGG5bqgd9y9hRZ6oClFLjWT9F8DDNbW1uurXrp4UbLDNMGwPnhKG/K61Bjz4cv6r++sOYDaNc6Zdb59W6cKfMy/+YOvfFU9egZN/uvXvAav/ZEfwRM/9VMlSPPsubOiJvgvv/RLuHhBPX+OEAvAE5/4xPo63Pimr/+GuWwBb/mN35D9X/31X8dj/96tz303N5h2p6XAaVJAwE8lotnbroKS2MscQwkYiD6QdGPlmCELW6hGLBa7i0i8KnPEsQOzrpgOl1ny5zih80qmBWMlAFwHL5rViFJYpTZFf0vngY+ZXlw5QsQQiCiFSTtIOxmSToYoSiFpOGnRi2KUzK7Cigs2Ae1ssYRC0CtUJVVHaU08OrnmR6U8AbyaOdIBJuBiLOWOeBM6wFAqFZsjA96ZbzTfRVTsIs43Eecr4vWZRueQRjkSLKtEKx6LlP482ou1Kjy40Bb2r78mMBH4mAeTsXMEOibgoBclt5vAdf2rHe3x3ve+T2hD0H/0o4/mxjx6htr1VtfWsDsYyNje/rbfw7O/+B8d1/VU2vTZ3eClrgd6PB6+Azd46Yfa/dSA78/+9E/xohe+8NiHz7cjJkzlcpLPx37cx80lO/39t799DvTCNZhmh8Vsf+jV/yo0teuWAg8zBZqsQd6PTzSecJb+/hmorvk3yeRtOZR0Y+V0C8WIOTY3UTJkYbQt0p9JDEzKtGOUyBaQ9igBrYj6j0mfRUVZM31KdyGBF+/KdGcEPzrOEI+cl/hYPYHANxaHGkp8CcsTdVMkCyki5vAU7KKIaOAqg6pKEeWsrqDxdGrMo01SQUbtedxWCYyjYGyih3xFPGGSkdanJTE4phKISmamqWBZVaJiTUCWVeL4uojLJdhoCphK7Iq0KUb0HJVrMRCf4Q8NoJNtr/a81iOiLU+0b07uR+DN81w80Zn+i6AXpCteP4Cf3utEj73u9Pu/93Zsb2/L/qd+2qcdzXpCWoRx12fpxtOe9jS85b/+V9n5yTe+Ec/6oi+si34f6jrb5bU82HCOd9TnGnM9rXGeGvDxrSdLU4y9h9HNDPBHXvujc6fTw/Nqnz//8z+/2qG2vaXAbaCAsg3PIpVRUqnXkDKuxlvlTM91JCxBHEEYnsDQAcbNjVFNByjzgQamT3dR+CKxLPWTsIJCyrJAWi8vybpIOoui4qTNK6bDB6WexgAIMlzqT8ADwRh1RqlcIeWDinICawupvm5MJlIjpTliTlSSb3qpjdlZTBdRmsNlBZBNUKVMNUY7WCTOKlJdgeEMDDQX+6KqNHUsCn5NOOYIaz7P8wzDLSgFqvcma/rZmGezpuAQbryJkmEU+RCuuyuLzdYR03s1WREPVub85CIFcHnxBl10h89NwZbPk2OgFJcXBcaTiSwH+/vY39uThaC3trYmC1N90Uudas/DAMgX9IWFBQ++NeXrDVZQ+N5//tJ6/yUv/R6dvAem+sBVNr76a7+mBj5WvmER8Nf86x++6v3qy1BKrXfur41TAz7mbvvZ//BmPP8bvlFccR8qGX/g5S/Hp3/GZ8ydfv788fEl7PSIj3nEXN92p6XA7aaASEvedUOSignDIhvXuDVh4scMSniscFcyWIIOSwuVyrxZv46lg8aX/bKJshxLdQVmRTFJR4DPJAQ7em12YbKe2LfYpqpNMmFv3yKLC7ye6s5jOJ7aFJl1RYEvLydgRQdei8DHhW6TAnyU4soYqFhQlnX0OlpYNpuKzc+lCrCkQFRVcr+IgebiSUpfFoY3CCwKZZosWCCHoKQdvIqW6lMfsiD2Q433s45xgKUkvLbFCNV4B663B9vdQ9U9QNI9B+a5dkz1SXWveH9qQD2fzwz9CHjqrRnxWVAGpjALh2k+xf7BPnb29rC9tY3tzU1sXbkCuu9T5ZmmaW3nI/gRLJtS38+/+c2S8uuZX/gsPPfLvxyPfOQjZc6U8Jh15U0/8cY6nvkrvuorJbOLEmUmlR3z9ambnvSkJ0nWlF/7lV+VNubX/Ov/8Vf47u/5HvGFYCPvxTAJjq+ZYaW+yNU2GpLh1brcje2nBnycPMHvd9/+e/i+7/0XeIckYT05SfjG9LJXvALP+4p/duSkZ33hF0pGF6oZDn+++Iv/8eGmdr+lwG2nABmlAoduCUP14CI83LNYbVJRgwxSwvLEdkQHFsbmafYVO9kGl3J0EcX4IsrxptjiLMMZ6Pwh0l0PaXcFSacvKk6WEpKMJhLLZkSXVwMKb6m3lfZ5ArEXmT7Bl2pEJpFmTs2JpDhD1EGckLmnAG13hXpsRnkE5A62ZwAeN11YFrBNDFyqweYEk+kV7EUAACAASURBVKjyjikEQTq5CBH4jwtfEPQlgfv8009AaQkikx701oxdCWaAsUxPJpXeS0lhJp6nbl8C6kFJlU5A9PykZ6iNKZBKrb/IUvVLD1WmT6NtTusV6vPy4CeZZCxYQqm0lSRrHuzs4MrmlnhdEvS4rK+tSb06ZlwhAFICPM7O9/bfezv++q//WpaQ8Hme/rrHxNKsfnDVDwlXi8HzvX7wh34Ily9dqot7/+W7/xJf/zVfO98JkFzINwR8R65wbzScKvCRJOfOn5e6Tixk+I4/+EO8853vxN/9rSZBPY5kBLwvfe5z8fxvfj5o2zvuwTKjwOvf8Aa84mUvq/XgvNbzX/ACfOmXPfe4y7ZtLQVuHwXEZqbSA1V6wvxEpCLD12BsMlbu6Ydv8nT8KOuF1dDFW1Oqom+imGyimm7BUY1XDSV4nIHaSUL7Woaku4SkuyhOLHHSUVVgrMHbhBGKWHo3/leAma0VBEXi5FDYg96XzKCSTyR+j5IebWqExNiwCjvzdxrYSQRXVLATJ8VoHUu+rTBdmYVZSBBHGSpKVUkGlJwf7WME6xJRFEIbmhAXxknKyMhFGRsoJfTy2WSU56vqlqpkY1SysjHzitL7k/KZBcoRrXySBo3+BTGL3uYDmGwJJluWWEZDVTD6kmNUcqAGyZhEsQ55XmI8HmE0HmN7sIULly7h4uWLklmFNDmzsYGNjQ2xxfX7fQE92vyakp5/2PiHn/mZYC5iqjyP+9A55UUvfhH+16/+6qPnn1Di6vX7+Jmf+zn8+3/3M3jTm950pBZfuG8Iwwj79+v6tlRn4AN/33vfh/e/7324cOFBSY1DcZ/Lx3zMx8xSk13lbSY8HHpT/dEfvgMMjn/Skz4VTMgqn+ucF85v1y0FbgkFVIRRwKuBj8xeGX5Q+gmDFbuY2sbUjqf2vHK8BVlGW8gnlzEdX0Ex3WIpO3H0IFNNGZrQXRY7HuPzWDBWMqgw1IALM7AI3AVnjsOzDdKUgh2PqlLPwbJQ7JRhEkPk4y2MRpcwHl5EHMXod1fR764hynso91OUBymqPYdq38LuVTBnY6SPNcgeY2DLXVR7m7D7WwKitmQQeiEVH5JkQeIIaePzuaVFBSqBDjK02fjmR+5hsD7MDUpnlSx8gaDDiwA3vS6dkcWxKG62gqizKple0t46uCTdNSRM19ZZlcwv9EZ1zE8qAYZaOmk8HGN3dwe7OwNcunQRH73wEXzkwY8gjg3W1texvraOM2fO4vz58zh37hwIflR5UpVI8AtLmAedYegA+Dd/8zfIp1N0Ol087nGPw6Mf+xg86lGPmvHAcEJz7b9f0nQcr2seB1CUJd7znvfgA+97Pz74wQ+IQw5B+klPfjIe//jHHwXX5r2O225e/7j7Hz6n2Z/HbtU5h+97A/unD3zNSd/ohE/Sn5Nr3uOkhL0BorRdWwqcmAKBGQsvVscIsRXR+yMq4OJCJBhmmBTZRlwhvYpTsqIM4YoDFEOths51Pt3CdLqFvNiR+nhZpye18rL+OrhQvRmJY0uGOMkQu0gWtdtp/bnrjT8oFSWNGOUkZmkZ7aIa7SIfb2My3sR4ckWyv/R7G+j3N4BRF8VWjGLToBxUKAclykGB9JEJuk/oovcEqvr2UB1soRwy1GKEMqeDzsRnj1lAki7AmUiqNVhmglHTo6yvN2Y9PpMFKXlJHhjaRukQVOZSjikvLYqyQkmbYtqDYzhHhyWXziDtbcg66Z1F2j2DOFuCizNZqD61RQRbRjjY3cfmlSvYvHwZFy9dwMVLH8WFyw9KRYWP//hHgwtjjencwsoEVHPy5YQLHVz4OU76O9kcD/UK/O5q/DEcD6ddrV84fqPr5vVPcu1mf97rVp1zo/No9D91VWfj2vMAddzkA4GOOzZ3oevs8Do3e43r3KI93FLg6hRQ9Gv+p9pO4tYoAYp0wrNZ4kcZtCunKKf01tyW2DwGpFsGpedM7lsgFWcVlguiHa+HlLF5rKjQofckqyiwOgFtbv4nHH5LAYivPtjGEbFKitRH2yHtZGDB2XwihWMTqjlpT6ztYQlMZeCmBhjHcKy+PrSIxwZmGiEqKeloEmsG0duYOSRzVKLkpZqTLwG006t3pc8vJirOxqCus0mnmBn4yU9fVLukCa8YI5VwhgqGtlOWRXJjoLCSK7SqJiiY/WU6AnojxJ1VIFuASxdQ2hSTscNk5LCzvYeLFy5JrPHBwa5kg2GeYaol6WzH9GIrKyuSsJke7cGb89TA7jpUaA/fHAVuLfA1xxZ+mM02bje+xIcPnXj/NK5x4pu1HVsKHKVAE/R0W6xjUtdOYuVCcmk6XhQHYs8r6LgyugSuXTGulyjtIqUNKusgIej1ekgIeMyvaWjPo1MGf7qJBz7esZF3TKx2R8d4uIVn6Zn0YGR6MKYpGyMqJoirUsIYyNCZmT+WIO1UgC8S4IvgxhZ2ZGHGMeI8RkwvzyQBmNkl6aEyU8nFyaTX4n3J5NVRDkSpt+OpXZSUEueSwwM8Zp+a4qCo5VnygiExewQ+xu6RNiVMXKGypYQ4MDyjkrJKU1STPbhkX4rxYjqG6R0AvTWgt4q86uBg32J/z+LylR1cuHgZH/noRfFyXV7p4cz6OZw9ewbnzp3HmTMbWFhYFPVmsO01Qa+5fcw0TreJ/K/JX+VtYPZycLo3uzeudvrAF0Co+SAO0yr0Odx+0v3DD/qk57X9WgqcOgWCH+KhtToICktniAJDEJhmS+rlsWYe4/OGWjaI4CcVCSQtF9OOJeK4Iva8bhcJE00T+CjSSAZ9Bb2Ino0SMsHAOjI6hYIbm6JKpI45NSUx9Rj0ioxcCcPMJKybR6cZcZwxMNYgKpkz08FODcwkRjyNEZUx4iqCE1UfwwZ6iOKxjFddTvi/FKlPwhpk7CeFu6Mzooo24KXETPr4PDoXMd+niZhthpUetOo76avORGPYeIqyrOCKAiWTfcsyxajsYDCosD2osLm5B+YSPhgeoNNJQOcRZp2itLd+Rp1aaKcjwHG5ZRJf4KM3yzOPknDWch8C5ekDXyDnrXxQvMetvn6YR7tuKXANChBqFPI8gIQ9emwyJo/SRrGHstjVskHTHQW/ycBLeBMkrF7OWDCGBNBjM6Qc6/RlX4LHGSROkLOae1JBj3dXz0uRmiQC4EbAjx6MVkAOUmx2qrY+m6vaME5haEMUCXPmMEO7nNgVGSZgWZiWgekafkCpyzFWjwHt4m1KD0+VxkQqYeUGUCojcHmpJKyvQefZIaW47Hus5+ladZ12VH4oSfIeBEANWzARpU2NHaTXLavVl9UOikmB0d4Q42gbe9MEg50Sg90K44lFYoAHHljG0vISzj1wFufOn8Xq+poEo9ORhZIePwH8gpQX1nLw4fp3UjALwPpwjfNhuu+tA76HaULtbVsK3C4KaMyWSh7KjtVmxng4JnrWmnlTFJMBislF5JNLUk2BtjwuBoksadRRF/veIpKelg2KU4IhM6+oWjMiI+cfQydqbKN0Q89RzngmAZ14/mR6DDVwjIXT+n62HMu4KeER9BgoT+DTIrK8lcY/WIYT2AiVjSUvpwAfb0wpi/F+JkIkalmCINkMx0cbp4Y1SLiFRCZ48Dv5oL1kSyL4WD8BXe8pK8k+Gc1B2qQwBG+XwRH4xMbIgrcOeTlGUeYYFgcY5APsTFMMRhEGeyUGewVYu3B94yzOnj+L9TNczmDjzFmw9E+PcZM+aL0JcgEArzqVADInfWm/kf68ZugfBsD9a90r9L9Wn3Cte2zdAt899kDb6dweCoRAZQU8DQoQO5ZlZQO68I99EdcR8jHteBeQjx+UUkIuPwAXY5bAGDy6+bNWXtJbQbKwIsHVcUJJRVWZLNkjWUZ8jk0FPgIe7XpaHmd+1icDE7mOJJFm2q8CdLixdL6xtJElKm1S4hNHmnBNMlNGJOp9FfAUgChRsdwRQZpSF1OmqRSbelWuL1Uk/QhMes1w5fk5XGtPqR56CPiECuxCKw+IkgmU6MrcoUyOrVXa+VLC0CiGGOwPHbYPgCv7EQZDi+GkwsG4wsLyGrrpEs6sGZzZ6GJltYuV5a4Uek0NpT3aE9V7c24cYefwOoAM268HSKEP1zcLSs37Hh7TSfZv9vyT3ONh6NMC38NA9PaWdzcFAujJLMgYguOKlPIZoioPUE73pHJCydyaU7r2M65tBzHteKI+XEOaLiNNV5AyqJrVFDoLWlCV4EHbkQcGNWYxWNunGhOk0Irmckz2ec7J6cquMg9KfAVBL/fJnxmG4dSux9RnVFeKfY/yFQvK0juSWkquLSqJVaT3pJTUAwT4CNRGQI9SY5JkiMpCUpeJxEe8sMzs4gFqJsJedwLsSq/O+VMIhHz5YCoyzkslYwqZTD+m9FP7I1OlFRYYVQ47U2BrVGJ7t8TWTolx4WBMhPXFCCvLBdb6QywmA/TiLjKXIi57Yt8koZ1NJSSDA25KfdedQOjQBJTmg7taezjvWmtep3n+tfqGY817h7b7YN0C333wkNspnh4FmqDH7ZBcmnk2pZJCsYMy35YKCqyiwMWWB5JNhFlY1GOzjzRhmjENok4zBlJrthOpJB57kBMurxo9gqvim6KbAI9wdp2bAJnveqLZitBECaxU0Cs88DmqIlk9nfX3CHzM+0k1Ky/uKznEDja2sFyL9Kagx7A5UWtS3Sm2NdoHVV3KbChRyYoKFAaZwJqgpP6cMt55JLvmFOquSgrtK40EP354XQXVkHSau1bKIkUoYmBoS+xMHbYOSmztTbA9mMiLwOpKirWFDBvLOdZ6B1hKB+hFHaSuC1MtIKpY3omq3J70PzHoXQuUDoPVzYBROPfwNQ9TNPQ73H69fV73Wuced9+Hcs71xnGTx1vgu0kCtqffaxRQ1qmzCp6aXmjwWipKEAQ8gpF4azK/pp2gnG6jmFxGMbmCYryFYswYvS1xHpGadnGMNOkizZaQMcemSHrLkkpLqijQY1PybBJgZipMlVoCnWdqPDJzMW+R0ZMfzWSbYyFwNjNBPU2KzTRlUs2clRhyyQcq3qN0aKGDimFFc80I48+CjVgZgeDnYJn3MqYAF4vUR56oFSHUqYTOOrQTupISIj0rCxVKOGBJ5sx56chm4wtzPW6taCdz5QkeBeVJSXklEfOUMHJB/tOEAaV1IPYeTIHdkcX2QYndYYlJznE5pAmw1ItwZjnCxrLDSmeCbrSDtEoQFyncmDUIWbG+QinxjfpSQK9XIYI41Xj1pwyTMntjVjr0MN35yV0LTOZ7nmwvXO8wEIX2a13l8DmH+zaPh+s12w735344Hvo3267Vn8ea5xzX9yG0tcD3EIjWnnJnU6DBauqBCs857kDdgxvqmamcSe12uk2g42Hq0QgynoGzLly5jzLfQ1WwZBCBjnk2t2DLEcAkzyxUGtOOlyIxKZJ0EWm2iCRd8hIVVYmeb4pEVcsrcmtlnHJzRTYOg4Ana85Ke3CLbbLHDbHBEYVmV9Cj4VoWFgUqX2md6lk4LWYr9kUpXNuFi7r+qlpoVbJ6BYnPWDgu9ORk8mmq/5j9hBrHmImgmU+T8+6jMlSLFqiEiTlR+cIVkNAGaVNUEElt7pmEnXDEqzE5W4KeqD7ZJ4JtlNkhjYQglqDHYrYWo3GF0aTEzv4UW1tjbG+NMRqXUk7t/NkuFnux2vTWYiwtxOgmORLWJOSjrBzy6QRVbw+mtwFT7mvuz6QPk/al8gOL84o0SO9beRj64jR7Al59LWPT+YbZ6RfsUFt90G9c5/Dh7rL/UEDjTj7n2EneeGMLfDdOs/aMO5gCwvPr8TX2GptyWPabnCRId1xTH0fgo9Tl1wJ4FG2MVFGgOzyLotZSHnNrTrYkG0s52ZaXVEoCdHln1pWss4yMuTbJKE1PcldqEk7G5nlrHrllxPAERTcdHQca7FQKejJ+cawgS9Vz2UtBT8Fbma3yfj1Cxw6/LyhuUTl6OE5QFvtil3Ss5G6o5aS0RybOkgZdDdCQDDRWQK2KHKrYoiIAJl7iAysmpDKamJJXbDWxttj4epK6rYymEnwh6kduCfCp44nU+RMRlrP1z2V+JUgmXq2ePpwNVb4EjTC3Gfjp89TH7jCtLPZHJXZ3c2wNptjcnmBre4zKAWfWuthYW8Q61ZxLDqtLDt2Uz6GQBNfMtlPlE1RmF2a6C1Puwdh9mGodaWcNwBpY5Z4qXClFJXT2z1TQV58h1aJSeFdQWZ5ieEDy9Bo7/iBbZkTwW/WxduOhU6AFvodOu/bMO5YCgd3p+gjDkGa2coPMiGtfVcED3Tzo8RgDvOmOzxiwESqCRbHvJTyC3mVU+R5sMURUjiUUgU4dSdZH1lXVZtZdg4k7Ut+OGVjkvhJbRvbmdZV+TF4wOkRhnU/ghTwoc/PNgUkqsBAMFOlqUFABaZbf0mpGk6oYSVwbPTUZuiD5P1lhIeJCFqHgT8cQ5te0WQTbjYB+BEwioBshStWhRQesqlrJpEJ7mM/iQvufZUJoXtFLzZwAYwLpDMNxhznodcKT8xNsUkMOcX4Ul3lcpXHtooBItWRRWBS5xWjIMIUptren2NmdYDxmGEeMbmqwvNjF2fUFbKymWOyVWOpVSOIcrqzAJNuu8pUfiqnEZYqk7KYwDP0omWSc4Q8seLuIWF4EWPyPlRq4yDdLHJP4viHxi/J6cMycmvOT7fAd5Y4+y+azP9K9bTgxBVrgOzGp2o53PgUCM+E6sFBtk5fs8KYd+KmfkDipBI9FSlfCgBUlNMsIQ93IBAl4I5HqiqkvHZTvagqyYl+8HlNmLumz/A2Lw6qnJtWbzLMZsSJqzJRerAYwo2aQztgS5AQ5WvfxG+LpGeBazw+mk3A19qxPE06r5hWhiPBOtU0ydq+u/yc2vgJxHIE1/ViyRyuuE8y8iYUATeGsE8ER8JYo/dKl3yBeMYgIfhReBYIo1xB8YlgB0o6WKWIVdcO5U21KMCkkFyj7KVjXIw/TObJWpx42c0YEO10k2TW9UR3ldWYHrVCVFUbDCvsHFXb3CmxvjzHYZiX1CklicG59GQsLGc5u9LG20sEi1Zv0W0kcDHOOMttqxPJGBOpYyh5Rymde1bIsEE/GsN0Rqu4+TGcNSXdVKj+wfFSU9ERiZr5WRT+tzK4UDdMKLzt+X7+qsqOUYEPDW1car0+jcPV2fXUKtMB3ddq0R+5KCgiL94wxbHMitHcpI+F/+fgNZaa0eTHTijIjWRGdbIyIqbiKCaqcoLeFfHwB09FHZXHVWJwdIlsiTTpIO11kkkx6EUbq5S1CGKE4inQ1Hk/hRKU8DkSHpWOq+Vo9yiaUSR9Og7DeBMwA83qR2X/OgwycU6m3WWdPagH6MIZiInF86LDgLIPpe4hNKnFq4rXIc7mQW3QAt8DSPeq5SRyPV2PEvVg0twQ+TkFJzVReKVwSq9eqqE8Zm6jV5m1Z+TRs9BoND8OPXUQlEZFmk+GWOLB4xx+CHoHF0fnGit1QpOhw/aLAcFhga1BgazvHYDDGYDCSyZw7syzAt77Wx8pyipXlBL0ukMQMafC1NOIIIFCz1BHzbcOKersqc5RuH3G6r6DX3UXa34ezY8kTCpZCIghTbyx0p5TL9Nkcf0TNtn/ofh0edfBbahxVutRfCp7gP8e1hWPt+noUaIHvehRqj9+FFCAnaS5kEtwnG9F12A/9BBy8HYuMjihhWTmcboBFJenGqM4sp/TavIRycgVVvi3FWpkYmTktkzRDli2IatN0fJHYzoImbabKT9SGgav5kYhnYxjbtUg9z+jmZzQnJ8pFwvHZFXkP3rvSEAabSw0+xu8xeF1SlzHBc6LSCm18xB5RzYk61gKJA3pAtEhnnAimQ+k2hllJYPrM1KJhGKG+Hu1dVsBDg9kjFtFNU6mYLjX0XIXYJqJG1ufAAc7PUwc9+0/wFjCpJXp/jM9OKshXyIsS07LA/jjH7m6BwSDHzl6ByZRB/xE6HYOlxQwbq7TtddHvs+ZghCzT1wl6tarqVbx0gIpAqOpeSpSxLRBRxckQFtqD7RQxg+LB6vAlbGcC08nhslLCHhB3wNqA4h3rvCNQPSUv0cnj8c/oCBXYHl4p6hPbjZugQAt8N0G89tQ7jQJkXN6Q5Yc2K2FTyxQCfY1/KuWRkZK/sIo3Xe6rHLYYa3HW/ECTSovzCuPy9hDZEajWpM2OlRSShDXzFkS9yTXj9SQUgJUKBPAo6fgxyI14P0o0ArmKhkSa6zD+G6G4QIhXj/LOXAQcmJ6Mzjmsts7AcgI9PRHplWh6AKVTCVonkDFovQTiCkgdIvpwEBB7BsgjRKzK0IsQL0SIEnXM4byoemT+TJkSr5WkMGmGJO3oXAkaVB+bSiU1ArJISHwIHrbl5PkZi5wrNkHtoynbmCKuEiAqihL7BwX29nPs7BfY3Mkx2FHQY7LppeUMS/0M59Z6WFtOsNgFstQioamQNOKzoZQme3xmdNTRNY8bequWlXitysjcVF6MaBOubIFpPoTp7MJ09xF3DqTeH2v+cYmQwXHhd0I+8oTqV7F63tLCEejrwOFe/uR2dRMUaIHvJojXnnoHUmD20iyDIx8Tm5Lu1Xin3YQ7e0ZMDGJGDgswiwntedMdFOMrKMeXQU9NqZ039VKeiQX4UnFeWRGvzSRlUml6bNK+w8we/HlJVTtv+ZqpJ0Xek1g9D9ZHSKns7kjzMQ2BQR455IGUx4WpE2ilCkOhoJerijPmnNmXwMex0xbJOD4JpCfwEZQqRCnVdzFcFiGqWI0hQWTpAeqArEJk6A2rak7JyiLqWGZMoapTE3CbLNMXi5JDqWA5HoKWSFQ6Uq8nnZ9O/VxJQ1Ea+uOig5RrVFalvf39HJubBTYHBXYOuOTijbq41MO5cz2R9Nb6GVb7Bn0RxJhqjb6kvEm4ESUz3WPFeKKQSLm2kpJHKdPSWSYtYGLvERxtf/kBytEApsuQh6EsSW8DDNvQ2rSU/mM4R+k/zEGfM+8625pNXcfE/TA27TXr0W49FAq0wPdQqNaec2dSgJxKGMQh5iDtM5am2VcIej5sQcCAzh7Mscmq4Xu6TLdQevWmzffhqhFi5GL/IsglGQvELiHtLCPtLiM2XamXF7Oit0gvqtZSN/amOjIwV5LxtBha85ph/sqw5WGJjlArMUilclZGp22PSaMp5LD8kDifsKQQQxnUPiXjEwmV4KgmNRanZYweqzLElvEPDF1ggLqXmusp8f6CGJJsm3k7TdoBbWQuVwcXdXJRm5/As4B1AIVjvmYikIX5ado06ywmeYnxtMT+sMTmboErBL3dEnnFEoEGWcdgdbmLM6s9bKx1sJAa9LMIKdW3Ej/JNW2hHLwP/ZDMMprfU4YljiY6J8lJSswlXalmZY5W60RtTG9S0RyUUynxBLEDT+CyVcTpCiKqVL2TU0gOQDqpjHf4e8K5+merQzuGKG3TjVKgBb4bpVjb/w6nAL38AodQOxr3AiaqHYg2PIIemT4TNPOtnUmlx2BuzXyyJYstBrDVLly5Kx6bJjUw2ZrE4JlsyQeh98QZxAWPTWFo9NwkAyPTotjgAYjjIjgIBcOabK3R1x+9USIHKNB7hvnzKso4qX6UDDB0aikZlzaGzcciAYpak96X9EiVenrqgaiOLbxW+GjwuGNppCqGo9MPtaSqxVUdaA3k4TwFMQltMImoOl0+FvWhPBexzankJ2KRpDvT+8ljDExfmjxFBfxURuT/oqywNyqwRc/NHXpvltgWm57D4mKK1YUuVpYynFnrYH0pw1LHoCPB9UG16UHP30NW/mVJgFvlZQVEH3OpKnQ6qjBkgQWB+bUjPSINcXADcYZCwYTkLEW1CdM9h7h7HqZL6VnzoDJ0RFS8kk6NhORHQTAUWdKm5ndEe7X/HzoFWuB76LRrz7zjKBDYvw6MjEg+yvtVnUZuSm5tS8lUwmwlrhzBMan0ZB/FeBPT0UVMRxfUlhfRU2+ClFXRk1VkzK+ZrcLw7Z05NiXDidHsJXTil1sqk6rxzsOPvLl7TJqNVLd880Ok6PzZh6+t2DEDPluwIC5Vuay0Xon6kt6XlEIU/Ojc4cG6OSLehoJfRa/OiO8NsKVTEyZtZInKJmq15H+ORFBKvDeZxQVJB5VJUVHlp/6doMTGyhYMTRCnEkpePE08IsNsdE1IoP1QTpZ+DkVVYXdU4tJ2jotbOfb2Kuzt6/VWOwnOnV3A+Y0ulvsGy/0EPapqI6t2OpHw/ItR/WXhhkp2+uKg95b5UDJjySWG2QvoUf3LnKd0GqLkalHxxaIYgapXO+3CThZQjfswCyMkTN3mUhi7gMgtiMbTScYX3o8vCV7y49dU6KcPgHeU7xPnzk8gi99tVzdGgRb4boxebe+7ggJkHmQOykBrRixB06yETucV2reYi2okpYLKyS7K8W5ty5PE0kzhZWLJtJJki0g7K0h7q0jSFQ1YTuneyKBsJQpXcmfevMGY/Gg8t1bVWH1Go9/cSTdBZ0ojnp8rQJAa3uOR1RFE1VlMYMupjpdJqFlfjrY4nyBbZ6Iz8mguQOcmEewEcFMrVdjdtJIEL/EyzYIM5KP3I6NAKAqSWWsJI8YISmgAqxyI/ZAqUlJGHW5oL6MjDZFV6TVHmJoafJmpRLUITEqLSVlif1JgsFtgezfH7kGBsoqQdAy6aYJlZmNZzbC2kqKXxuhmtM0q0AUMaTpAKaDqvUPJJVVVcwhhTJ4uglWEp/DAtSgw58TA99jlAogupxp0JPZehl6I03CxAtddBuyS2FUl7o+ORRL3x/AM8Y31WgM//fAmVVOj3XioFGiB76FSrj3vjqWAAp3n+QQ/BqdLbBcZELNtUK15IMVg7XQH1WQX1WRPSwkRDDFFklD6WUaSdZBkzMCyIDk2qeIUl39mNpFkIXR1n7E+FVWUpWqrJ5M0BVbLNnJNApJnotLUPH6j5J0/Vy4bLiFYSymX7oMI2wAAIABJREFUOUZLWPFYJfDlUvndJSnAMAPR0NJwVQBIpZpBM0icDox236Hcc6gOStihRTW0MKsGmUsQ9RJQAGYSa0pUHj68IpdqRcb6pVrtgbUGuTBAnGKkLaUUEss2BRusqjoD2OhkCHpiSisddocVdocFBnRmGVDSK1BMK/R6GdbWMiwvdnB2o4PlpRjdDpDGKp2RUoQrpjcLYDaTrtSjRSTecJT0C7SUdThPpVmZqPESIuv0VQYJwZ350OReldj63GQgSbKRD1H11pDka6jKNcSdFZhsBXGH4jS/V3R+oecnv0EqffNKvGtYzw2n3blhCrTAd8Mka0+4kylAmCOHmIGfqp8kUwnVmnYMWx2gygcoR1dQDi9LVfRK6ufti4QSdwh0GZLOAtLuiiySzYTVyFmfjkyNqEde12CJYkcTUYvs6Qi3FMZV0847Tig7I1fz/WtRre55QxtNdZiyXaXFTOILQessOlvApimMBz5xWIlYloiB/Fq4lcAs+TEZf5YT8IByy6LYqVDuFCh3C6TnMkS9GGbDSKyf+vUo8En9QWc1aJuujcznKU409Bol8AWJj1UPGNNHSdHTb55i8k5BLGFo5YT19IYVLm/Re3MqnpsMYSgrh7W1Ls6d7eHsRg9rCzGWF2L0Ogwh51z4zdCnJvllApr4ewngecLxUPjM3G147gz45HsmHqGUdj18GgdTMd6PpmQ6TPFlQ+2YlqAXX4bJN1AVZ2CqfSTVWXk5oxNOHPe8WZH2vpnqszkWDq+5H8bYrk9OgRb4Tk6rtudto0Bg2byh/sRnLbMtGc4xu+LAErJ3uALOMp8iJZwhCHCW1RTGO6hG2wJ6Nj8AmD6Ljgsso8OisN0+ku6SlA5KOstSWofpthT0yB5pJxJRSsfoX/5nTNs3+PHNMyrd4389PNu6aRILfs7uJi8ClKLIeCVMQ+vuUfITkCEYpRkiLr7SumJwuAbXyoDF+ZGxe+MI0T7g9izsoILtVXATyevlhy93FXhRWxjDIajZVPWmSH0EPwKuxN8xdtIiZs0+LvUz5Qbtf+qvVFmH0aSSKgsHIxaPnUr+zYMhPXKBhS69RmNsrHRwZjXF+kqCxSxCN4tgBJdmch2vrIvOM0h4Qa2rrbP+OiYdWOgrezygQqIUpNU2vhQZxFZmLy8OGtfI/KBjyeXqppQ4+VKWy3cPVSGB/SZdgktYuWNRcrpKiAnFaN7E2wBJZN4nPKHmFo/N2m/623TPXqAFvnv20d6tE+NPWm1zzRloq7YoW9UWASCv12MLP2ToloDnyOSp1mTy6D3YKW14O2LLq6b7AAO4i7Ew6IRpurqLiLOOgF7cXdCyQcxdySKxlE4IEjVX9hKa3JDNqrqcZzo1GnqA4+B8D7kOt2d9bpRjyZVUH6jzlguwVe8RVIZEBao3q3Iii0h6BEOq+gjmtO8R+AhGSBFJCjA66ohI66+nCl0yc0OnliKCmcSoxjHiKeP6OIRgn1N6iCZRlYp6DYIBl5gFalV6ZoJntbkSOJkiLkJMj1FvayS5JLTSAtPCYns/x/ZgisHOFMORpiQrigr9fopev4vFxUxseuvLCZY6QDcBkuY0RBfA4bBR6RTopevwLRKS6vMJm/K6wx2PxF6zoB4/Ivv5nkR5SrN8YdB8po7qSxb5pcML86Q6OlTRFjgBmPx6OoId78N0mfNzTXJ/OsaFpgvqPCOus5QCNcykVgOHudVPPQw5wHM9+Nk0G01HNw/PP/QItAr7d/e6Bb67+/ndk6NXht2cWlBNBcjTlGJkQAJ8/C+qQ2FJCnwsqmop5e2jmm6JO3nJ4rDDAYrhtgRwS2JjFyFJOiDwZcytScDr9hEz1RhTbAnYqVqzxhXxXScfIeebB0BlqH7swkMCI/GMQ1Zs40ZzHfo1532d7QboBfxUR43gCE+1IaUpqtlYcJbehhNUBBuKSBwCgS9jKjGtxBAhQUR7naTtCopcclcNE2ECFwG+PIKZEvwixDkTu/BZ8Jqq4uSlRUUqjJngrh6bjG9U4Ms0po9UENujFouNmBvVkrJMik2aiAUQOaW90mJwMMGDV4a4cmWMqnSoSgsTR+it9fDAmQVsbHSx0I+x0POSnvqJSgUIxujJe4fYfVWKnaGBPBgh+GyL9w/PRcckHRga4p+fjFNeYjzwycmasUa8iqVCvdN0bnaKqJqCCQNYB7HkiwjDZQT0DlClO0gWzgELE/U6tqvydXKGbJoGWN6d8Y98f/KjrF+4dEThvUyeXP2S5b9HnMpscr6xuQpzbbaF7eueHDreFesW+O6Kx3Q/DzL8GP1btv70DzlAKNPRUjfMqEEGv6+gx+oJk01ULA5LR5bpgRaIRSWSXGyYRquPpEfQW4Lp9BFnXZH2xPmCrE+YBcehY+Gu8g8/Nu6EYTYfVd2uvZuHZts8MRw/7iKznlfdap7WZIpyAg9S1Vko6ElpHc1ZSbUta+9J4DrDGShNSCZqdTrhpGRk5KZeMCWYEfziiusIUeHXVisyaKgBX0R8ujKhnz9ZUo3RwSURuyJTmAkoF/R09AxdbHyUili9gW5JLCBrsTey2BmW2B5MJB0ZC8h20gT9XoZ+j56bPayudLC6xHypDp3USRoygTeSIAxBaBLoPaN8/QB5SOipROV/aQoSuuRWFbjzsqPShp0EGuU0nsEGBSOJv5Bd2jr5LOj5WsHIXAtEFRNn0/coB2sdOlegslOYYghTjWDsBMb0Jdk5MwOxmoW8iIgxlS9fGkbTnNVs9Dqu+rsTJlQ3hA09I+zd6+sW+O71J3yXzU9/fspY9IfMFtp9dB0kLOXFHvDYg8mB7VjepOmxWdKDbjJANRmIipNqTnpzxmQ4LBCbUuLoS/kgk3HdRyQ5Num8wswlwsaU69U0VAnPszNtFa7YwC5pDY1sn7Gj+YtxPuGYzrq+zU1thGuS0/qXBebFrAqUlPYIfJbV0Q1YaV3q7zF+jzFpXtoLNj1V6/prcEwEDxXqRLXJeL7YS2gqPStQiqQnGV14gs+G4oGBtNMCvQnSLINlguzYaNkf8b0tUSEXu17F/ODWYW+/wOVBjs3tAnt7U4xHjNGDgN76KksK9bC6mmJpMUWnEyMxzufS9KAU6EnglZJIAQxUgxAOB8qJECWN+lxmgjXno9/NcM5MqBIZy0uCPErwD71k8j7nJwPWqf4sNSmCOBJxHNROlKimDqVl/s8DmHwPCYvelvtIM40fTeTZSe0k9f6k/VWes0qwMp5w3zChMIzGN67RdGgznMzmYy5wqPfdutsC39365O75cQfw4w9RF2YeEa88/rp98BzDFGxEF/cSVTVCVe6Jx2Yxuozi4ArKEdWaI9CbjqCXZRlMxvJBPSS9JZXyCHr01kyYuJEqJZ+5xNN4/uc/vyddjmk6GdNoMpmbe6ACxlT3ylgCEyafJlOlja9AlVMSZlWBAHy0tWl4AaUwelWKSk0YHsMPKJkE4PMgQt5PgZHqyHpR3ksFqxaV5SCoGlUPTV6FLfoOwLp9MUzCHKYZijwXRxCpd8dQBcp4UYHSRrJMS2DvIMeVKxNcuDxBPq2Q54yXi7DQYy29JZw/tyglhXo9oJPxzgynID09fWUlIwjie/14lFJHaT/3ZORa4WpzR/yJYuxrgN789cIzEdoyVpKxjAwZiQrJ/8m6gVVFB6wxqukUBZOiT7al0ntCr8/yAK43lZcOQ5Wn6yCOOt6Zxmd7EUAWuK1TxzVHOveyNj+8xl7zDDZz30++0ete2GyB7154ivfSHOrfHjc84/XAxxY5LLFe5KvMiD+BtbSVDFHmA1TFQCopVKMduMkOopKAZyF5Ik1X6uWlXebYVDsebXpR2tG3Z9pSxJZ1t/3Ydbw16QK9mJZNCs4WCnxlLvY9xpIT8Oi0w2wqlIBjOvs35y6SmgIXry7SS3jhoORE1SYL0Vp6L9IuRzUpwc5LmvxOemYs+S8FGwiAIZ6P92Zu0wKRmQKJQenVfEVZYjyJMJnGGI4hKcgO9i2mYyBNEvSWUnS7BhvrXayspFhcMFJhIU2oSvT3EJYtI6+9UpWJ+zaKcTOR7Db8glRaVGnaiZQroBskYa5l7IwLnWomm4LJAkpUboSymiIqxkC+L5UeGE8as7ixr/PIAEoNsaEEyCvXvxYPXoQ+hXn9ttyGKd/Bt2iB7w5+OPfb0GZeiGReynTDD5gQKC3yq1UphhXEK9rwctruWD1hUwrFso35KKMylwyI4qmZLEp1cU0s3YPJuuLNyPAFViIQLzzvwyJ0n6HIHfwYZixMZKparcrB0wGI6t9iFsbAcAamKGPOUcmbmcHEKShFxD5QmmBA7JLivBTtyK8F+KRRwY1AV4Mf1dDcNx782E9PklFQavTFV9W5hKm+mCEmRexYzSIXxxqmU2E9u9xScmfKsQi7uzH2diPs71mMhwTaBIv9VNSaq6uZ2PQYnJ5llRSPpYQq8557gDJ6KZFUA9+MbOFV6jY9Y/1SiQQY0y6nKWTEZpeQfgkMaSdlnTiXIRwl9JJJ04dgALxNWeX9jC6dDcTZMuI0QpzyO0xnJZ1cKK7Mh0e3Iv3vj8kAZlMOkvisJWw1CdXcDsfv3nULfHfvs7unRl57corHnP74NVO+Sn0ChdRwyo+WDgDMQuKBb3QJ5egiyjELxF5GxbdiqSdH540u0nQRaX8ZEo+X9RBzSTJmj4KWnFEbTFAHyU/8rgA+/xUg5wrjVdFM7EfiNs+Cs9UUlYQzUPIrEaXqXCLerJT4JMyAXNNfhmnHYitpxwRLRFZQz1nSn8HtVHMyOF0WG0DPM3JBS76c8I8KUGbO0T8BJjp9MKSB9j4zQZSMEGUJypIFZEtMigk292JsXokwuBKjLGJUjB9EgqV+F+fP9XH+fBedjnpuZmlIdcYSR5QoA5NWu5ciQtgOGrxAsNvxM5rdi1QQOnOMEdW9TjPYQOsSRsxgI1J6qTk/cw1+d2YHVdxDaZaQ9h8Jl+eImOGsx+fSASKWkuI1KU3yOdIEEF4EKM/zTqR4oM1s3vQ+lZjUuWPNfs3t2Xl381YLfHfz07tHxl6Dnp8PWYMorEKWDedQ0dMtSDC02RVDsFSQHV2GG16BnWwBxQgsCRfHIfN9F3HWR9pbRtJdlsB0Zl7hIvXmGnghvNorhcL23UXewJy8tEV1sEh7U8nJycK6DFoXVSNtbAQ8k2n6MDJEMeEpWwxsWjWBfo/X82m+qrhCFVuUcYWS6UnE5Ko1yhU+STm5kychxxbGp8dULZeACZpZmLVCB6NJjr0Di939AnuDCAf7MabTGFmaob+coNdJsb6WYmXJYLEfI0mcd2Th4MnkPaiJVjFIqOHe4f5BDcj9MFM99Vb9n91J5HIFu6AGFjGNVNMsNpKkWxyDjNj/GNRPGzafJSVB8YKdZCj4AlJVMOUYSTmBKUeIGIua9UR1Ly90otPWeRP2qEXREbBN2zlnGZ+AX6DA7FizXzh6L6xb4LsXnuJdPIcm6IVt/jjnwM8y1y/tU3ReGaKkWpOFYScDYLwjSzQdgXXiknhBPRU79NKkHa8H0+kh7hAMGaTNVFn+7Z8MsqH2CT93FRhuD1M8zUc3G7HkyhI1J50mGLhO5xZKyfywmKwAH4vDMtC6wQR1U6U79g00IUiwIG0VA0XsUJoKhSlRmEIkFkPaS29JDCZJlnVuAYDCtQSVVBKUQykq10FpOzgYjrF5BbiyWSCfxCgmCgj9vsPaisHqCtWbBosLWkfP+Nyb4dsi45WHp/dUGPf3l8HMZqNju33/A9zKKx2BzL8YiJpT31WE2lrxgZRk9YhEaiM68XK1qCTEg+WkBgJ6ZT6GKfaRFPswOau+ryKxqzCOGcPprMWML7yW3kCkS7kz6RBo4as+1KQI7Wxobtcd7omNFvjuicd4d04iAB1HH7bDeyntQlLbjG+2fOsl8DFMId9GPrqAYnwB1egKoskI8XgEw0DmbAVJZxEpE/4yC0tvEVG3i4j2k5TpxlQeEVWYoITaqrwrpP+ZCxpK3sW7iaoz0OMWWRxVwYWqy1hvkCmx6M1Jmw/DOcSxJfP15AgOgc8RLvRq8lIgPDNcM5I4s9LEKAT4CgE/xqklkbgQyUWoWNNPAKDDLJQqOeYQ450SWGSoXBfDocHWpsODHy5hKJVGsRSK7feBjTMJHjifoddJ0O1EyIx6napDiEeO+iWGcwjMPTBvXevMbueTnd1RwM+roqVVpD71IHZSkomqSHXQITU1hRy9PxOU1QRRNZFQh6qyKDGCjXYE+IpiD0mxh8ye1wQCtKEyz3WUeocXVXkK3NaOL4E+3sdH3/YahAl0azTdQ5st8N1DD/NumkoAuvkxe9udvNkyua+q6WzJArHbqPItWbt8E1G+hbjcF7NG3OnAdFIkoVZeZxlRp4eoQ9CjlKfxW2S/8nMWPumZvQxAFUA6Fg988wO7o/dCnJmyWP73Ep8PWmf8HuMcCRIq7fn4vVAeiLMjYZQbqyMEbWWixaSDi9LEJg62G6FadLATB1fyxSFBtBrDLThUGdO60H5HOqtLhdLbS5ACTCwrZFFWFQprsTucYnswwtbWAXYGU0xHpYRL9DoGC/0ESwspNtZSrC7HWOhHSI0uUgVe1IQMcfET8NfXyfDOHgBlbkodeZAefG7PQw2EFUrMVMq+WYsPcSSqrtWXDpXN9OUgZGzR7yidkGiTU+mdGV524Aq6BU2kqghz0lb5AZKOpj0z6aK++PHlT9Ko8begnp9q+/SP3b/56ChvD2Uezru0wPdwUv8+vfdh0Av74tAm6atyOKrofMUEWU+uoOIy3QLcCLEdwqCASX1C6XRR6+RlK4jSBf2x01uTpW9E0CPzVYLPXm5V4USmH9ii/vDD3p3/gDjSMFpll/7tnvbQKkfJoqglg9ZZ9gcauiDV1rXwrOYfDdfg7DU1GUGPJiI9oj61LnVw/Qh2hYxX4/HoTRidcXBLBL5SitGqCwX/i+FQHGEoVetrR4SyYh29CuOiwPbeGBcvH+DShR2M9kYoJiW6cYyVhQQb6x1srGdSU29pMZZsLJJsWuoNUlLy1w+P6QjwhQNBmp1RSucV9hv9bskmCcl7ca1U4K6Qt356VENrC/tyKpKWTEJEUu3l071Jzk9XSMyjwxC2msDZPRR2JI5dZjJA2j2HtDeE666rMxfDd1LGqWquT76Y6Jg44dl96+1AmnDoltDl4btoC3wPH+3vyzsHkDt+8jTel1pJgRWspwMUoy2Uo03Y0UVU40tw023Exor7epymSLorSPorSLobiFNmtV9CbLr+R31IeuOud3zT+/PXHX7h/P0rdHjWdPwQ76DWxshlFiKYyRa9GytUVHVKthZWji0FyFhsts7YInGLJAjJwKsF1aRXCQuu6F3EPZ4SX5+ptSJY2p8YFtFNEa1XcEsFbKeCTel0Yeh+K5clNgnvVE4u9yitw6QocTDNMdgb4dKVfXz4IzuIyxKmLNExEVb7CR7YyPCIRzCHqkHWjSQVmV6PLzGUNnVsypt17Lyb4J/etfG02Ff7z9aNw7d80yOIDCG8AuiLl5fvZHxCtfpFjHOhPya/t5TYKIUzF+pIYlOZhL1kbUlK9pWDy/eBaBuRWYPtjyScJxIV96qGp8qbDNWffOby0P2sA238GG85LR7+G7TA9/A/g3t0BIHJ+OlRPaPsuV4rs3VSs4yAZxmewAoK+S6qnFUUBrKIE0t5IHkOQbVmksDQJZ+VE3rrMJ0VxEw3Rm/NxEgctfyEPdMVNhOGE9b1sPTHHiBPmuvfv3bWsIr5xzR3TcHM+qT5jkf2VJk136xo7CMVg0zgAanRU6Qm7vtrNOcic6WqWOP3xIuTqmJWWq9yTRdpMimvxCTRZKQqCvMcD05yKz8Pn/9R70UpkOKiQ9RhmjKV9qLMIO4ZREsOWIgkPETE6uBGLxUgVAJlhQUBzAqSgmxrZ4jNnX1sXRliMipEMdrvGPQWgIXUYH2VMXsGnSRCYmIkEWMNya7Ca4l6cUo8oUAGx61jZ1tNGmkKewrGBD62+Jk2CMxNlSKvctD3rZFptt+A1XDB46+v58oI5Z2jOSYdZxibHuFVApiraVQ8P8FqDxoKwRhK2gSlfJMt4HAAl19BEVVw1RBxtYaYBW+LFSRMz8dUfUkXYH7WiAnJ09k8glokTOLahKh73W0bLfDdbU/srhivZzT+jVx+uDXoKSMU93Mel5I5zFM4hi1HKMdXUI4voxhTrbkvldErJus1DNJl4DVBjgHoPbA4LLNXSAaLtCc/ZP5O6X3IT/1SWzN2z4rC8Gjo91ym+datJNZOEnTNsTcYAlkvzwtOMsJo/TXn2Gl9TmCBysQCb5W+wgf5TxNH835kisreFRA96YQFScZ/2ZKJ+m8DHT0UwLS+nao5GcTvWPamzBFJGaAMTHIsFb4Z2SVjDqCrnJtDlhF4z0N5diJCaaHVuBNLNQRkCUzXIF6M4XqxqkAZxucHG4HPgDdgDB8z7EQoSoeiAHZ3cly6sI+PXtjCZDRCzoTTCe15FqsLBqsLDiuLKRa6BDw6+lO648XpoRhoye8RtzVbDLf0Eehxefakjk5SjjZfYLSXQosnop4vITR6MemjHaVLTa9wAu9fP/e5J38VWJ2NnpcNEqsG3fNCGhrCa9ZSqzijzM7jrRX4GLtnEDm+zPClkRUfaD91ksnI5dso6QVdDBCV64iKdZh8DVlvFWlvFXBeM2L4feB3gCMKTkkyOD+HxgRr2tcEuGs3WuC7ax/dHT5w4RL80RAk/Jq/aMn/SKZIyUSdMFzFuLx9VPkeSnpsHnwExfBBVBKvN1KJpc84PKo1l2Eybi/7lE10XtEiqqKqlN9wsJcIe/GE8kDBoShX0XY2C6MJUoB0kJ+4bmmSZTnqL0dw4Cavw7XMrr6mHDn0cPyJAml6XmC5uuYbPa+iwfq8KvlQuEfNXeV+yujlqL+ngB7pKWNi/B7VxbnG70nmD4YcdLQGXtoTeqm0p6PnneXRyAVmY9Vmqj3pUMFsKw5xZpB0NEWZqQySKkaVxiizCAw/02H4lxuZD7crybuZlzEmU/z/7L0HlGbbVR743fiHSp3eawUWCAYwCEQ0YWEQQXg8BBHNIBQIEmBjA0okGdkYY7AGhBBBAiMkQHjweGSEhGRmechgMQIkghcYBSyBwpNe6lD1xxtnfd8++/73r6rurn6v+72uVv3dt24698R793f2Pjvg0mUC3wTvesd9ssOjhiaBb3sDOHe2xZ2ngUFKbs+Aj6uFcqmmyBFhEsIJgjzIEEB6HJ7asO+P+jYEuNWx3Vf/9pJab7AvbOQ5CJ6Gl/xYA24LxwYO6sBulJTj6kmedk92R5rcaIytLE4OOFngWRjJEHrIQInvieqnZ9gjnA7QXIGLsRZ6qmpLRJSa0Fl7MUVFjpsi6fIsooIaoGfRNnciiujrtAWyRs4LCKBi13t9Y93C2qzq3uuqY394AnzHfghv5QYEitB9PORK7EM3jU1GC5ijWlywbX4BzfxureVxfY/GuiQGCSMJcFE+5npHjIZ51JXckjkJ4Adq2oQBiUJkb4Uqopv/mtqJIVac6mD41wGQvu/wkTvBkwEwOR3blH9EEFAMGfkKZZRUGhJDoWa8vU4l/Zz52sbynGuTujo9zGijxw3j3Eh4OYOn7Eqx6mqaJphjZoIQCb3yc7ANjEcLcnpTtA39ll6W+UfbMNAuo8vT/zY92VDPnVlXQEVCy/VAi3ZADc0grzTH3ySodPgsn59OlKkRSPClU+sMaGgE3yBhXetYIlX2CWP+Ue2+pPZmXWOyt8DuLl2RNbj37vsxm+wibguM8xRbm6a9eWqrxuZGZS7IpFJK5+PU2iRh5mSGG3GJMxW7h4Z1t3Hz3u6+iI6QhzuWzCCEY6xxthkGbymV8rYJCM1oNOFZyzj0vXIJGQYuWeUqO/7hm2l5691U/iaKtjxtcmCu+XhsgM6iVKrGlFHaA/8vcGeOdk77P9kA6or52oti2v6Rk2dkd7475pyca3/sRzRLlE0BVAtUo4nWxbNhKTOgJG2R0ORHInDWIrSt68zb6+AE+G6v8byFWmPUwmmG7+2zbmRUXS13US52UU7fj3JKt2N3oy0vAeVFtOVuFyeOMfMUKojiuSaS260GC8QtrcCofchQN3ScTAJAtsOUZBquGwbOh0bcJJL058j1EPsFIhJAiQSUmnRS9ybAMCK5zCEYxcA0RJV9ICigUXhFX5g0uyhCcFe21Dajxzw2btP6YMVByZaO9nRcmyQBI7FsY7Debc26020VOTe6HStDLY34GbEP+Qa5Hgle00zQNFNp91GtHfVCa6OaN2QMOGvq8YpQXzM9owIwYgM5KIrOYhHbJm5QK7ge3ZLxnrVDwE3Pni3XmAYGijxPWqQpOUECIIGvxWJZY76oMFvWuP/+Ge67z7bFdIrlbII8LrA5TnHmVI5zZ0cY5QRCLtOGMYoYl4+cGrkbA2UHIhH2QNwJgta3+1///VcNtAR47qZNqv3sft6ziZkBB8Wz7B+CrecjKAtjZX2/KpEgZ2DBcaTZiL1Hxr3rHidjjD4hd3sm8dCarMTb4TUJGVqL7P3U68M1Vr0B5Lwt/h4DlLAt0v4kBxrznU01XgQ9s4VlbKeZRN70dlQQ9JZTJMspBhul1gXpPI7fDZXCfE61atfq6HaCwhPgW43rydEN74EVwWDWRrR4jZGzlyiXu1jO7kMxeR+K3fegnLxXZgpRO0PSLhDlWyFgaYieIG6LShLk3ujBnuFnuOZk3KAt1JtGIu3E5KOSNoAyfCcgLBWyJpaohzUKhEUq425RRXVvutJivLqhzCXoBJhpZUNF4ibiXqGl4gg5VmqgFnOQ4zJxJddqrO1OwNR+URVTKqG/yywfAe0IUTRCTGNjBYNNAfevWS5RMf9irnBCLNpqwn0gvFRCkT9M7jnDnxr4VROg3AOauYiwc3xRmpkolOr56Tj+AAAgAElEQVTwmhQwkvmMnWqiWwEfBHp0S8ZfwuCzFLM6VdSeYG02flSOSNIYcU1uw4GvxnJZYW9aYndS4f337OGuuy7grvdeRIYSg7jGMK6wNRrj3OkMj3zERiiHAVrpXs2UdDjGcZuiJdCyf43ZUzkEJYl1g0caY+Sdh1fVe3/YcwYe5GpiBRC0vcEZ34UV8DFvTTwoWbCMhV1Kq3HwkfAijIPUe0KuS2YD9GLDn5XA94NBZjWxYf4CVjoVCM8G4DSc5ftjT1sJJvCVlic5YEkj7P3l86ocJQd0cJ24pCA2JwYNJ30FvYGiXU7RZLsCPinD8J2TGHyENguc51q53r7ba38CfLfXeN46reE3KwLJnZF/ES0RbH6QtXF9xZ6J5EioGYmaHBk1+OINRPEQbcso3THamgStQtQsTfxDDi+E1GkY2y1JTZuTM3j+SAzJNZFbKujMmt5LFqDPCwM+1skJy0r8aD4TyRWl8hgTIUNMB8ASi3EmT1V9RhCg+JRcGWPczQSuEkv6CKjNBvIkYAaDLI8AZWsqsXxmEugyoKZ2HYkbj2ugoig3QlO2qIsaFZ0SizOguDYQRWXKM/OaQu6hriZo6j1w3TRpCtFHea5J6aaMdnwk7gYYjNwgV3BlKQ7TTAQoXoM8tNA9mXoogI0kjZVusulIygRVlUrBJT5DbzApqqZCsWxQLAvcf/8c9943wz33zbC3N8divkSeAxuDBFujGFvDFKfOxBiOKyCeazKDlq7VKKqjliJFyuZEJywHB3CipNPWMmmyofYEcPKu8WHwvUGPaafK/o9gRM6J72gQeeqVtelZANZWXJ+4YcKQd4bvlblOArRZXon8bpqrMBN4WhpX9OFecQfVRptwsKMFYBrT8L2E/G0OxQkTRZHEfr6H/Bt+qj+PWY4pXtmjJkWgBxxTiIH5u62pSDYBAzZTcYzLDXVOrj+Ikj1fz37f+e1wegJ8t8Mo3pJtcIUNghC/Zs2nQ03phoygxDW+PTmcJqFGs7DI4PTcTzFjTK4iQ0O7MIq8aJNE5ZjY4tBGaYo6TdFkOZo2F/HhjFicCbkBrQOWaMoAfNXCohZExpl5t4nW+AmBTerdGVJyU/HI1PgJAgqvQ64mRiQxoYk5yTFVXEdxcSArKGoVFDEc+FiQ7LKM62NooCbJ0abU6CQDRQ4hQ1Rx/S0BqhhtQeCrUC3LoJSgKLABkAy8HfjIpdQVJxLk9GbI4laboq1TK5aMAqMukNvgeqCcWFdoSo5FFapssNrQnZiIrIEMV70YOxWLCKAPzWWEcp4hWlRIz2TI0wjxFl1r1VjMG0xnBe67f4r3vucy3v2eyxLxJUmD4TDG9naCM9sRzuxEGI9iDEYVEE3RokSriOSsI/lX48C4fqglTzKB4V3impXawUkIHTjzp7W21XTGh9T27GDrd8Xs43sSRIyCpR63Jbwl5kqUGtYZmYg3OK5CYReXM/fAcemICekP1oBJ63CBI2OLQhRfE3mCtpZh7NdeQv9mmJdqp8bZGcfFZwMGxpbCxs2+NKsTwV7cpIAysf7UWvECbTVFU001UeL7S+5fk4kA/N5nXrqd3z5/T4Dv9hnLW6ol9h3zYwxeKIwq2YdMQHGOr5zoAxTw1XNEyYa0DuN0QwSEq3jk+Ej5TP27UrgceqyP6gR1nqOpyRlyI2EjQeKsdx34moJiQwO+SMDH9RYHJtPcFOXUrJp2bgTSBEm8CSQmjuK6DZUHGrFEZn9ILpIcX1lOxJWqDqyHKIbnz5ydhCRBKSFBStDLhiZmlDUDiXEugI/IbjnHt6xRLcnxEbC5TunrTmoBvTtCEczZp+UeqnIXUbNATDduWqfkGlxkTmyosEL7Lonc6MuTRu6cHDjwWV2lVCHFCtJ6KtY0wBJoJxHaaWT7SY52UiIvB4i3IqRlqvzmiwZ7EwO+97znIt7x9nuxuZXi9LkBzmwyeGwi35vn7+TaHfOu0GJpMQDJyUUWUkfAQz2mBkhooB2AmDWUWDeAnoBPXGkPPby7u6+CF/gOcTJDwKCDbsMyDhYBwkCD746LPAl6BN2gdBRAj8pAXKuz94X5WmHi2HhM0BMIM08Xr7IwPmMKQ7bWxyCzJr7tqinM83Z4g41ftXrGUiTSmiuX9QIketn2pL0XSh9AjyDPyULNOnANuUr13VXlFCmBryHwmQKT9YO3ymp2oDv7FT6GxyfAdwwH7fhVOXxK/Hp4SM4pybTGNRhsoirHqArGE6Oix1BGtqmiS3NtjxvVtrtlM7QU15EIUd19tIVkQH+EDDWUy6OIZrop/XcGuyhGGM8GUkIR8dPM22bsTig4kxe5kNjItNuSZANpvoU0YygjOrkmUWOeXO9jENcNZJp9p4izkRgBC/LHz8pBzwi2j5kRQuM88sEGMkaQyDYQk7OMGaInAjnZGAOkUYM8ahCxnXS2TWLLcxFdy5FE2rgfKpQsUc4rxFRYQYM0GSLlOiWD8MZj1TmOcqOWVERpUyR0EE2lBq2bep5GsAPPIrDV+lTcolmaKK2uMtTLDM00QjkFokmEehLj0qLCPfdNcc/9F3B5d4Y0S3Dn+R2cOj3A2TvGOHfHGKd3YvneZJQFAmq3BYAl0BLoq4iOyamRagbWXBsTBxNHMmiPooEUchi/Tu+Vd/Khe758hAkTVyeSKoRIHVw77oGXNCNNIG0sFTm8jvITuPju7OP4ugScYNDe1I3Dw/qd7hNxbfKUEIBSrlEzH3sL16rdXfKCKTrle7Pys0pRuSvQKLmUvBKJ/QWI/FNTNF2K0eTkkVE0FD8jGyHNxsjzMdJspBBVJmpfq8Vte3ICfLft0D7cDQuzVYn8WJfwJZOwy+FEpg8uH20hKsZo0yHaAHwJP8YhI6YTFBile2iKF5pbm6iHgVKRxIjyoUAH2UCx3QQeZA0yOmTmOk5mwWgHmxJ9Wq90VMUInuroXJ/ROqajh5MkYflU2ScYRgrQKmDlvXQsn6AEPQa5NZYk2EQxg0DUutLUJUZ8SYAtQgI90QQOUy71uR6TQgCVRMi5NpfnyJvN0Ie9NT5eociPSiqKXjHDsl4iKmcCwzQeI003kKabiAl80UDgx7UtgmsS5WiSCk3GNT8nwIR/cifeDnJf9AZCDcAGNZdiyc2UEepFhGYKNBNuEYq9GBcnFe6+e4p3v+8C6qpBmiY4f34bZ89t4s7zm7jj/CY2RhHGQ2CDS6caAfYQtTe53mXmFWU0B5WcQCUncXNkjCutI3Kdla7XyL1xAqWo5Taw/paFs9VO8EFWT9wdAYOKLbauSkyyMaLIklqT9LXNe5ygBbbQ8UcpLbWkrirCwY0nPDaFK74zjphKS/GqwMtc7lEcmgQFolVN7ah7Z5iDTsJ7o3falbnEunYvrIXb4nvPaOzUclYoDtPuZE9HtdaoFXg4NeDLck6+RlIiMxDdXxNvwcHrx/nKCfAd59G7levuXy73AVhEFFjnjuMbI2q2gPkGmnSEhrNwuiET8G0gHZCb20JCd2Qy3g6OphUh3CJN02dkm2RmqIsETVjjE9EiYeP6mRZttEBkhIjAqBm4kV0jfM6hUaxpIikRQa0F8TMhsWTl1SARXM2+2xFSKVow/z5grPLTU0a9lI9xF0Z8yTuSCEuYJcUcgjVV0s1oO2nJ7VIbMHAY3q9efwIfRVVcZ1ymQDFFu9jTWluajAR6SbqFhB46QMV19hWJfqa1SxfrkV01JSSijHGD5AglUmQ8uIiiYnKfhkI1bQAXNepZhWbSgm4i2z3g4qUKd98zxXvuuojN8QDnTu/g3OltnH8Etx2cf+Q2XXwijVqkMUHcupR7syckCJeI2gnaJpGbM2nSSLuSY8m6040ZwxkZr9h1CfO66o8IF8aeAOLrenqGuXDMDLhscmORyw9mqVqHd4h3Q55KqCdXdnxd3kzF/Pl+2VjSTEQ4eLCAq14x+z2aNKzK5TslEwpiIY8JfGxrTGUljmKws+REkMCYjpFlYxjwjTuOb1Ww3kgbn9XF2+boBPhum6G8hRoikOI6CelIIDaByIhIcX1O3N0WkFeoBhPEwwmiYo4myVBSMYXKIkmKnGJGDOVTkEoD5l2+lfIARZ5mcEvuRF98WAckGaB4ysBR9EZcDEt3YhFAj+eiY6ws+9A5MoMnzYLX7jtnxIvGQYh6sS4kNIGrMIC0PK1UHpObMsJouduYmdeWUGddMpGmrUmRZPmsn2WGzQ2aQ3Vkt0VxZVgLFW8RM8o6A/DSLVXfP6dlI5Eds7NBWU1QNFGgNC+UJdEy48PRpi9G2sRyP1YXJZbzEtPLNWZ3F5gll7BbXkbVVtg5tYnT2yOcP7eN8+d2cPrMBja3Bsgoto1JpG3sOESOP+TgxPFF1BAttaUZOU3GYzTN0zblWDvZ8v7gOBzx54XZYIf+tHE5kAOzP/DzMnnDgTQchzwlrg68rD3uGamj9ZyJ1b3vDxRyyAV/P0NZaoflq1yDLaPDlV2zoa1ayItLzZiJyQbidBvx8BzSwZ1I87NI0h3EnBhp4uVvJnNg/r4/pErH+JK/Qce4CSdVvyV7QN+pKQp03w8rSkrHe+LutkyBZDBFIvCbo40KlA25iwLIB0iaMVJ6F1FQTZoZcI3KiIDU0gMh4wdPem2Z8+MNCgn6fMlF8R4JqyphH7XolhOlPvG0j18zdKZ0bk17ZaDnXRXecjQAFfjxQgBekQ09R1ET8zXA9VLJcakcpXFQ5T5wqHrGCTOfYhtsz7KYP3No6hZNZcAng3P2LDlHrvElI4ltjb2wZ70bjACzvDABYD2s0saFsinsb61tUghKEVqKqOQ6XIPFvMTlpsR9cY37iwrNsEKc1dg+tYFz5zbxiDt38Kg7dzDeGGA4zpBliTkcULahz1i6yqRnHiqg1IgTAh9Fm6VMO0zJpETb0JDd+4kPctwoUjziTw235voh2+54uLoW8lu74KMWxoFJegBkQGFpbKQ9veOHejuchPx7Sa7UAo6yVSNUxsuk6N0YcOXJu111/d1oW1St9GVlx0elsXhwDunwkQH4ziFNd2Q6JBE4J2f6vCwnA1L1kDXvSpU8ZtdPgO+YDdixqi6/HdI2EmppzdnHJAAgB5JywZ7rYxMkwz3ENASvLlqolWKCZDBGTkUNrvsIpOjeKyhnkGCIbgYiKHdkYZ0uHJOaikbYw0bIBRoGFno+TNpXgGTiVAMwE6b5Wp3IioOY2kQQMoWFQBpEwQ3I+JdiLY6Y1YuHThC51084w34JZXXagqQ+AZDUVKYnkQ8bCZs4JJfk0uDa1upkxCzRFzk+KuYMLZo3TTVUb+5CfqGM0EVG3ATGrCzTUFzGZhr3TCN+OeWsYtRFa8C3nOKeeor3zmYYn8tw9s4Rdk5v4ty5bdx5fhuPPL8tJZeI63IMVBsKk92gdU8QO7IPrC/E8WUlUnrGKefqKmsf1wAd+DhqZsBvnXmEv6HbNZaeXJw4T7qbfqd3ye+FPlFa5/j237PH+2OsjAxR+vC0KucKR6ucfQ3aPyqvh31TNllhJnZdV9tWTqupg1rQPCNKkKUbyAbnkA0fYcCXnUGSboNjY5MIe0Otf6x0r8MVqngsL58A37EctuNQaX4upOpCvh5RCURLhJeq/dRiHCt6el7NFYi0pbYEuRcZn89Qp7tAFiHKuD5FMwMS/7DepyPOiPmp86MNhIFd1FLgx98qrfWcwZx93IFwGCxa2u5YmfS86DNP5uikgM+uiLDKsUdUjJdtZdrfFcDy3AinkZoVJ2cg6HmHdMrMtQ/5HIs2I243oq+rqcwUyARJeYNAI80/H4Pgxioo3TBnaz3LZm145s6fDaBEvKXoQt+c5PYyRHUuW8OmiFAVDeJhjPFoiLNnYmzeMcC5O0e44/wYZ86MMR6Z2YBPANh/HZerlafANFn3hPpQlE3FEjOK594iCHCUadxOrydVp7RBcbq1I2RypJ2P4WGJr3ZvX0nikD39/j3z1uwsFGL9671+WMn7r/EJ5mricL/L9vKqbWq9ilFKvaNSepK5R6WpFJcQGoozqaU8PKU4lgziTK8tih7sWYd3IJSqMrwOXZLb4OAE+G6DQbxlm8C1Pl/XCrNdIxskYKZEIB+B6RjJ4BQy2kfR12Rxnzlppg/MYoo6oYYdQ+qMjQsikZbNHmGEVIG5kagHSq6L5jPDPmCmt5Kd6JjYkdeCfaCeYWY8YL7hgj+mTu4SrcSTa0Bo4KVn9dyKIPeftONwLyjtsPKr55z7W6nRd46tDUGCS6/gLJveY6jcUk4RUTGE9l1UmBHwmZjXxMIEaf5YOXIQPHYiSoUWc3klTowgp/EjyJJTpEPqCFGdIa5pZJ+iKSOUyxbRkIboA+DsEKfuGODO82Pc8YgRdjbyFfBpamKiObWcyjQcN9ah6xw7EFF34MsyAaABOOtLw3Ua35tvSvlmpcJIkNCqUZ6f7w/Aot/wvTrlCn+YZu0lsPM+4IUx6TWk3yg7VhZ6cUM5+/O8QvH7SjdOnRdZL77jmrGoirxib5F5nKF9Y0XvPFGqbwjUkB5sIh3tIBvtmDs+mgtx7bw3GdK7Edpsbyn/6ou9ciWP2Z0T4DtmA3b8qhu4ExKHQOjsIwoiO9o1UftwsCOQJOjV8QA1P+yKXkXmqEkEqfXJGGKyZSNRDsok/CAFaiKXRg8CGDlnqD4LaQJSBlpL4hM4Nh4GMaYAKHCV9qwTSN+HtJ7ninKbKDKUL1FrR996z4b0LMfwmH3D+w6c1Co1Ekb6Y8oSNvKhlUaLZYxMn5t0km3xDOOWdm/kllIBhrT7yA2wbdqYDyulBouc2cqd9aOBXwA9JfV6pTIfiNoMsaIyJGgZib2mSn6CTYLcmRyn7xjijjtGuPMOOp2Okcu2TM1Rq9UdUsQguLOd4afXxEW5lLoZx9fSprHj+Iwk038nTRtkkUbN3cDvC4tCuzzbVVv9CtvDWrAs/vrjEi6tXbd+sjuqfXgk9KfGLVxfy6ufr3N9ns73/fKudOxpuUbcT8MTe1N5lZ+XDzETclIhX6NthTrO0BDgqB09IMe3I/MbTiS1dCDP68zFvgUvkVd47ODXL/24H58A33EfwVu5/oG28BOlCrZ9t4QjfqVhxk7BJR0nY6y1mzQ7gya/E8jnQEyfmBXaYgrkM0T1DHFDQ2yLZmAzXn6Z/DxJiIwYhIW18NlyF2bF+owDwVK/kdqaNqie1xdvtTTqFo67GX2/sz0dr/WOvS6qTz+9H/fSdmk4FeDPjOOdgzUTA09PwmckSCnlmaZATf+jBL2SLqgWkFFzMkBCbVjFKXRbMoNMFaMs+cfykxgtaAVKb0hdyRoRmEK/tjQVCa5C0gbRABhsJNjcGWBMP53nxkjOj7B5JsPORoxhFiOlmzTWmar16iMrk+XKBs8aHXqPJybKVU3JsVI5JyGnT1tMRsowjzgU49VNhYQKT/Kqwmr6JEK525AESbvaHHrYSfn63lIc/tf7n/ULxzoUUu97xNP2L/ev8biXTz/Zocee1rlzPm3jqFwlJWAaXmNj6Zw6RCZhZA968mGtNbE8i2R0p8ScNBeKM7NNNWeuTMS+X/2YY7/mduL1WaU7rkcnwHdcR+5WrvfBL0bfjYOfKSSERMKdLMy/I6T5GbQ51/QWqJpLqOtLqJoZonKKuJojoT9PEki6nGKuzMbL8736xj/jPtD1Oi2AmbhCT8rn/dgz9Tz7021duwIR0GUXKbI8lu/ldge9GlKLjr4XSbp4nwSVGp2BE1XKFegxe20txX0MWUTQYyDfGdpyjohEjQot9AaTDoKN4GpOIC60q5DVx2FXVSUx9TaE6vA6HWuzfpQwtgH48s1UwJecGWB4xxaGd25jyCCyGzWGaSU3aTYXIShZZhKfcuRUDmdGoUUqlOehUHIhxDl2n9yuUUOV5IqrfHQQTkNts9E0ZRnesvas8iAXy8ssI/yURA0KZfNC776n097zU4es3bniI2vPrT9iZ1crb396vhNedhglPq5XwyYTPFUt+b4I9FwUbH5A6XouSriGfhYpgW9wCnE+solEcMqgV065WHQNy9B6RXnvr9ZtcH4CfLfBIN6STVj7YuykP4ckQdSnLOyipxJSuRRJtoN2cAdQMKpChbK6hLKZI6nmSEnka4bZoT0fF+WdYBm4CTiM0gZi1gegw3qJ9epV1LO7UtK1673n+te7OvUvXuk4EDXXKgxMhGwQJQNl/akA1HteHcfIBRT3FYpwQU6PImHG1QPM00ySjYxbkgG+PW/8necVOKQu79D4wEXY2JBfCIbSwcelYtXmNTBqkW3G2DidIz9DTm8Tm+e2kW7ViPIF4tTWXMWlSgzHcE4szIBVZDuIip3j5D3jak0iIBtQOikJHF+cpeZ4vK6lrRjTBRc5PoKxd5IDbBjXNdBT00Ofd8feH1fbd510tUTXce+o+XldA+h1UB2mSGFO5dye3gmtf5bG7UmTMzXvPYMzyEZ3aEmBHpEYnspmFl5tn3ixTJZnZfjd2w0GT4BvNbInRw9zD5DQ0XNLPNhGTNdb2APqEVCkaKsGzXKOJp6gIQGkizJ9vDT27nFVTvg62hII+sPctmsVz+pKIsu2qMq8Ejhaf1htIhiGkDwVlVqWilJgj1ChheJBi7TOyO59XPdsfM/sKNq0Ao3QEXi4+rZ6kBDFe3QR16Ietmg2G1SFOTSmAk18NkK02aDNKrRy6E2KGzzduIeUMC4qi9mrsTZhCQ1WtdREP1I16IWEE6IcSTZEg6VCQim6B0V7UpJhnzCxl8nT3jvhDVZT9/Vp/94tfKwu81GhmY78mrLVnJyw/Qxwu0TVFqjpgJyzgWRTflqz7KxMGPL8NNJ0C/RxKmcQnNRQ1B/eM+97vhLrkyR2jN+9hTvpOqp2AnzX0VknSW9cD3DxnT/T7AsflXxIjhAPd+h8DFF9P1CMJGajcXa7mKNp99AOB2jjMdqEzh65LmZeWpzZEmcpwnrj6nszcuoTM+uNgEFaX6HG44r8+JyfV/QvRJevS8YZpEszijO5LsYAugwMSwAkEHgpLMFLCeJMQoWAltcDP64y+YxtNk683wjUmmGDait4+Sc3lieIzkTAZos2L7Vkqrr6BERrqMyLpQcwctBb61Q1wK5YcokuKYomkNOfaZoPzasPCtRNi4SBXAl8Ivym4UjgPvjza6H93g0HE95iV1hvGxtWzN4GTkLYV8HmMYjFZeLRFqjaGSrZvW4C8Sbi7CzS/Bzy/Czy/AxSRj+JGMmESkEOet4/1nwvZ9UZ6/dX14/v0QnwHd+xu+1qLo4vHaDFlkRecbGDaLGJaDGSmKxZLlE3e4o00GT8qBmHjYTBiUMg3n56zHrIQC0QGad5azNtb6sFkq2rAlXg+ARU8sEZOD6agCjsOjvBnwsdo0nHqq+o/mJw6v4fg3apuAHjMFm3KGnQDmvUW4yJ2CLKI6SjFMlOjIjAR2fXcqKihbUOuKQ4IWcCAaR8hnIAAEnUnchKPqrFSSq5UFmH4acqBs2NFnKUbWGLLGgtFZqIeXqaouMO8PsvQdep/YvH7th4cn/JzcMPgY+cXkWvR+QGk1OIkm0k+Tm5JSO3l+c7stujaZBxfOwP62/7611hbwPPbDy8LL9//PcnwHf8x/C2aIFxJlx2CDZjclZ9CvnwPKKqQFzP0dJWrZ4iTve0QB9lVLHPLGo5Vd75fcqez4R1D3XHqPheoX6+TlSc1PQS9g47UqSH9z9JgmSgZ9EYGAtwodiG4vToBo7rYQS9wO0pB8+0y84vUCLoRM5QQ2tsWucT1AkyWT06VubSajKKkTL6AKVlYwAbQLKRIB3T87T7RrXFSuco5IPT7Sy7tpJrsR4yW0/rF9amAz9qapIvCdqdDFkVJ0uFb0JUqG6KGNFUiq1n4Odt897vCjymB2xPEH+HuQDZe+sZSkyM61VQXnpq4RcQpUiz4KFlRA8tp5Fkmxbii5qwrtQSeqR7LXo9tH6tG5FeiuN9eAJ8x3v8jm3tJcaTXd/qExMjwnWpNBcVTAY7yEoCX412fjeaeoqqmiDJR6iLEeKMoLdhoYcY2TxEVeiM5jWbXeV/MzvLyaz2aggZHiub13QkgmXX99eK5+GxUE1dsWPPJ4j1GMVAoYik1LKQBii5O4bBWdnvcX2vZ6rRQZjV1Oqz3iO8oykDxZ098CPhJaGNM9rsxWgHMaJxjLhIEC8TIG+BMeMjGogqtbQ2STD74rSOcgculOWH+nSKPaEjJCrlfXJy5GKpqVohSuYyc3D1e4tFyAjuEooGR8v23Hrrev25fuMYnFndbZ7A3rUJC8fE1zip2FITBLnqF6XIMhqqn0U+Po9seAYxQ1NpacCigYg9tt4N7bcxNt6fl/SG6N7q6Bh01RGreAJ8R+yok2Q3vwcIhjJKpj9HuojMtpENyO01KOnHs70PTVmgKueIywmiMoNii8Uj2YqphsEDRUdwb3611yEl2MOJnEuUR4reA5vrrk+f7JDQ9Ti+oNwSR42MyBkAlfHpbEYfxJb9x1XTcMGBRQAnqWSAN5JTwc2qpnwk+D3lumHCYKh5ijTPkAwYFqpBk5eoY0aID+Z/3aSD64mGatYLq2wd9JzGspj1NMZpiJttc8QJgS+XAg89tjBb02SkdxoCLMlZP4e1xvcKvtL1XpJb+VDv00rESW6PNntNSyFoBsSMUbmNdHgW2fgcOIE0Y/VMEwTr734fhLXX0GaOl2vD3n68njXyBPhu5Rf8Nq+bc31rzQxMgSAwGSDKthENKtT5BfkZbKs9qbITCLGg0W2GLB6LIHoEgbX8HsoTB72wV9GBy9NxUFbpkxweO6nuX2d6zcEDJyTskAYj7fcYoqdAWy21p2E3uT1qPkrMGZsPVAcUFyke7AqW6EIzu2uwx8skrLwflCjI8QlpJEtDVEVAyS0W3gic0qZngs5WkQM0o3wjpNZS/l0RVG+9tVi10KPecCqtmDE7QY/Ark02fQSi/ioAACAASURBVAQ+M2ZXNHk6J1/NMw42V1e8l63tV0h0y1xmLU38a1WySUQAPYIdDdUrAh+1bgdIkk3EOT2zMALDacW0pKZ0lNhEQR58+GL4OmvXUh8H6x8TT/Mm0x6PvuqacoSDE+A7QiedJLl5PdCt7YUi3KcmCSMd6CooOe278x0g20STDs2fSDEX9xPFDLa6Dfoh7D5moxaBc7l5de/nTO1H0evevn/fKbLa65ygt3ktoZ8YAdKZYwCBj7EKa7ops6jrBMAoYeihBCkjxcuvqbxU61EBDmlXB6+9/LWGRtrWu0uCGBgAI5IKYWoYyusVENOCpIy0oaAxOpmtGHHDKPX0mxlMLsglBvBjPQTeqoujk7dRPWdE1umvN5yi0mDjGdNdmgMf14LlpNuIfpK4Wr9VXlyLN/VY7020qSZ433CICHRNg5o2jVUJxtxrCXqMrZfTXo/x9k4pkHOUDmztnN3u74J3PTP2fNf6yROEl4/3/NJauuN5cgJ8x3Pcbtta89si6Ek5Pc4QZVRaiWTbF9GfZ7mFtmH4ojnQFEizGdqcxttjW9/hGlT4Qm/md+q0QoBHv4gNN3IftnGAJLqVr0rGxou1HW3gWHMrwaCDT7XibhiQlaBH8CPogYodUYskqPwT+IKmh00ENFvvanuQern5gnW8ylG/OUcgkA7PC/BatEtuTdgqYBSWE3OGHfLe5zNmxL7Kz+uh3unauN4n+9OYM3M6UlYgXAJfMGhvy0LmMAQBijzD1ONgG7sCVv3aXTpGB8YlU9xNO0lGVCfHZ+9b08aIIwYdJpfHALOnkeTbiHNOCGl3QtF3GBsNSK/hfi4On8PiF5hGSBkS96/3nj+GhyfAdwwH7XavMldryDOIS+IHS5u0fAPZ6AzaZop2eT+aBcV8S7npasoJmjLXh0+PLnK8e8VO6hNWhxcVdsUn/Eb3pNZY7FnOuKuKW4XlssBiUWCxXIoDy7IUWZ5hoC1HMmDLrkCXu8yZwLgWK4ZTeSqbWBRyGqxzjbMm6FFtnXSJYk7a7rmoMziA0xRCwGXF9v96cdwbuNoVkbbA9Rkrx5EgsSXGtmimNepJg2ZSopku0UwjJDsJsjZBNmIUjV4pAs/gwcXZCrF9oY3OQrBoL9OveTZWIZtESIGHnkhy1OnAJhm0YVT9bOJB0af91ipifep5HpO9jxGry9aIW+PrQKmCuF2acvAuFVZyGaun9NAyvAMZQU+qtw5cq9z6olPL2Uvod0y//w673097/I5PgO/4jdltXWN9btKKj+R9omXkb8Zlyze0ZtE2C9QEvPYS2pJBSumuaw9NlQF0ipzmcoBsncSPnVvvI/YCeqTQeRR7hglWRMI7u7vi63dhX9U1iqLEsigwmcywtzfVlucZRuOhtmbMCOgx8kHWA4ZQL1EuL9P3oQbh1Al7y/WccomqoOs2qvPbmhYVTujHkkbeVP2PqM3JNh8APWa4/nPQ8z6wIkP0erZRa318JkJbNqhnDeqLLapLDcrdBtXlBtligGg0RHbG/GsKxJxjlHiNrKITYG+j1yX0bJ/L6Do71FU2erbWR1EnQT7NcnG9NT3NcFLQU+tXUULg0A/KJrQsFOvVW++Nh+rMGrjeTO+Pg3XwdNaCAHwUe9fkdPmukKPjxGcT2eAM8tE5pNk2YgZt9nehe6dXZR9eIq8G8ebaLOZgvY7zlRPgO86jd5vW3T9IfndmEpAgykZIhqeAtgSWu2jiIZpmD6hK1OUMcUEjM4pGGeUhxHk7rH/43auAFQHwZEb8/XrY205e70VgKdLkuoq2BgtyefMFFosl9vYM+Hb3phiPh6jkRzJGnmWmfOAF+V55d631q2skSuI7pqM4T22dK+4egU+KJwQ9TgwICJ1GpxMuZmn5219RSWMdwmFXaO/Aa7TiwgK7UUdo5w2avRr1pRrVhQrlhUq0tbkjBerGnOj08Eb19wzFsnidQseG+nUTlH6fiAv0UTGRp9yXJTlScnxJIcLOR8QFSfmHHJ9x1qLbXnZogjfTuSc/f+j23u5rl2gp2QD1ovY8luE+QY/iTvmtTRFnmxJtZsPTyAan5aScykCrmdZKnYgl97pFFbFz/g13bmPQY4NPgO/a799Jioe6B/TtiZxZydRvSAdI2m1EVO4YXEKbX0RT0SlzLCNu0JwtGQr4uAZEH4QyaehmvP5BB9GdCOGKoBh5NSUPMWHiIoxpovSsrGqUdJpdlJgvlpjNFpjP5mG/xGy+QFlWqCqaXtSyLRzRwFshBowQG3H3zgz1EXXjfYo3Q318z6S6zKjotbQ463KCermHtllazDoZrVPF380YzH5vTWlI3NR+ght4PHF1fUljqJfg158JQNLEiKsISRGhWQDpnKLPFukiQlwxv7rT1jTlEuMcrVXMw0wbXIFpvT9CGcRsLzb0CfvF1W+kvZrkUnKiMXsUU0WfHnxMHEy7NqUVS+dtWanne9Z+x0fjodl76est75e9SmEYZOesbfBQI5+cptDTkJHOh0iyLcTDM0hGZxAPtxEP6ISaIv/ExiN4tbFyrOWr9jsgkiPvT5j6tVrh4b6rx/b0BPiO7dDdnhXnBylCGWRRPCbXJw3PEM6mzQ346mKGFuSA5qjbQiF5knoTbTOS0XMg7YEYG2ENuRul74GNkVYz3FaZmlkDJC51AyyLCvPZUtvly3u4dHEXly7tYrI3E/jNpgsRmizLkWYZ8uEIZUWCSx9eBGESlR43wuEjIAmUnKw7+JkGpI2wsWYRtfgYcJYR6Ytdzcsjinbp1YSx6iTiZCRtK8vJmfBLGa1Inc3qrZW8Zd5beGCuysQN6YbVQCr0bEPTIibXV0RIFkAzb5HOWiSLCElFcwcCH/NgCZytmEaokflAwtVetp3n3Fivft16TIqK9zU76wdG8UiSHK28uLDPCXxU1afDZa590W0aCb79HDL9XRAXy1uqjpcfEt/UnQq04V4NSiiR49+vi78PdluauXqc/UlD9QB89FcaD5HQ+bRi7Z1BMtwOoanyYM9p/Wv94b3CfLs3ZL3VzulZdfcPzXraY3x2AnzHePBu26pz8ikCaSJLfbrUViSIUNFjsI12eBptNRGHVZdTiUCTcoGU3kwqEkTOeAl2jCMXvt8woSVVZPa87hvXSkxDvAHX7eqqkdIKubeibLCYLzGdLDCdLrB7eYJLl/Zw+dKegHC5LMFtMIiR5dwGyLXlEnOmKe3QnOiQBPuxWmaV6RadnOI4KaTNFlXXS3G4DD/EjetcFGWZQou5KWP/uCapvRteztXeFO8BS9sBRKijODd5YaHZAoEPaAlyJT23xIiXNGsAopr50GaPZRl3t6Ka1iZrIhOsSlnV7LC6el+sWhMT4CTWpc2a2fUR9FmWue+KwEmCNBgPyZI5+uX+8aoeN+Oo347+8ZXK8pqFtNxJjBucF1DcLmN1mrBsaAkgG9+hvaKsZ3TebhMulmDt5VvnLff9lcrvHrpKguN96wT4jvf43Ya150fpn6qv1vCK0BAtxTeMJzY6haiZAwuq90/BMDU1RY3LOeJ4iiiNENGlWcK8gpKGsjZHyQ4rDCcgZqqOUFUMA1hJM5PizPl8gRnFmdOFjufzAvP5UiJPanKS+9jc3MTOqVTmBKPRQGt7o40htrdH2NkeYWtriOEgRZZS885Bz9u4f+9Nd+JoHAxNFmoCumz3aMDe0KQbCZ03y3aPgMf8r+N1YFovRn27/1kL4iqQIrNF0JMmhanTy2ike37fsz7B2HfZTzuM9wtH3au7qLafoFH4Ja5rUpsxk+0gTRpQk+tsEFMpSmLPnk0ju7dX5xUQHLUCDy5dr+h9Gdl7Ye+k3bKh5BMcB5ouVGibEqhLKW+R040YwivfQjI6hWR8CvFgE0iGKylDeCGYy/W8Gvsqd1uengDfbTmsx71R5BhIDPjJksj7lxuhpWgvHyMan0KEJdpmgmZ5EXU1Q1pVqJdz1IzOPiQXNNISm1E7IyLUUtSmLqJ4LEHbRKjKFmXRYj5rsDcpsDeZYvfyLi5fNpEmQbBYFlgWpUBukBPQhtjY3MTW9ha2trawsTHAaJxhvJFjOEgwCFuWRLTvXhEfVoVn4mpFzW3A9iEXCZ7s0wR4DD9USqmmEXdl4Xqo2k8bPmqN2rredZC4flKW3auKKmSSV4klCRiSTlKhgspDEmeuODdx0AHwlG0/7x7g9IHHGn19f9XGEIXCbBdNqYegQKUjunQj6LGOhuzqbPU1mxjOrq/QB5n6aGWu+tIGwryzqMZsS1Mhqkq0VQm0DMKcI0o3EA+2xOklo9OI8k0gHchJtX9BrLoPBYH1oQb7B9l1N+3xE+C7aV17kvED6wF+piQV9rmayLOXk2L2DRENthFRw7O4BCw2FLmBMdqqYgGKw+jNhGGLIlRBlGhcSy0VcK6RtObqqYpQFsBiXmOxqDGdLTCZTLA32bP93kRmClRqoU9EUv88S7CxMcSWuL1tnDq1g51TOxiPcwxHKYZD2poBScw1GK5ZtUHP0NvFtjk58uP1dR1bdyPBI0FfomH0+YqG63WQKNIgnuVkwYTB82Nf9Y97fXfYocDW1hR9qqGnA7BxKFgXoZ7cr1kqr22H3Z53D/z6BN9b7ske2J41M87WIjbQtIEcX466pGp/oTFKBHwr4DBpgTWhU/rpV+6BVeYBPsU2XKtw3g+jITE3TRdqoLJNwYazDSDfQTw8pfiVDN6MdEwXR1rvVOUE/uuvw40ZhwfY9FvosRPgu4UG46QqThJIVp04BCLup+QDqabd8sMvEed0y3TajNlRoWSYHoq8KAZi9PaGa3y21W2Lsqq0LZdUVqkwn1aYTQvMJgWm0wLLRYGiWqBggNemllrK9iYjWcfI8wQ0Sh+OB9gYDzEej0y0qX2CPI+QZUCWteCSXhzbni2wLcy3xXr4VeKyUEbD3zWTZ+T4mlLcbEUj/XqphUgqjpiSB6MWEPhCJIYH+AJ5FIn+4+p1Bz+NhQX7NVZPaNgt5Tm3RyEyR85Gjy1ZjWI/7wd1zIqxwIjRKEKAWsbq4wSBzJB7ceGamOptPar2WJc+qOIf2MNd6eHx/ef9qUp4AzTZ4Nou1/XMQws5/bqOEeVm2hNzXU+c3jZagh4N1rnOG0bgoOzby31grbidnjoBvttpNB/Gtrzn3e/GX//1X+Ptb3sbyFU99rGPxed83ufKg8l1VYscAxkManIa7RRoGDkgZxJrVkvZITmRWP4IqegyQ1NchgHEHPFwhKTZAFqaNmTyWs8J82LJNbwSk8kCly/OcfnCDLuXZ9jTNkdZlRKVMejqcJhja2uEza0NbG6NsLU91l6c3TDFYJRp7Y6gmNCeLo4M8IJrKIFAoDUkRoK9EA1BpC60lf0jIh1onsE/O4EzfQIfNVcnUm6hH8wYxu3FNFp2MwYRuz4Bva5eX1elVD0CiIlrsIEwIKGWpSmPaICkx2LmAgRwPRqkpl4DXrtRJFdEXer5iUw4qNyTNANE5Vx9qCgFVG7p6m1lK8zSjaqEN+y693wj/Mf+ZYW452+11wegSwZ6Aj+6JquIgzHS2IAv3bxTJgyUfrQpI6ubhquVYNMPy/thb7hV6Rb6ewJ8t9BgHLeqkLj82mtei5f85E/iHe94x4Hqf/RHfzR+6T/+Mk6dOnXg3rUvOInwhZkVV8SIqAq02jIm3yaSwSm01VQcUUWPLsUSzWKGKt1FXAJVk6OqcxQlMKOCyoxeVhaYXJ4L8KituZgtsFwuRIBScneDBBubObZ3xjh1egs7O5vY3tkQ+A1HGfLcOEBz5My6BsIVZH8SD3aEjYRn/+Y94O20PPyqoX9jCi3VHNRcbZtCYE8Rpxly257rez67Zy4PjszxaYIud726ycl0iyZqUcctmrjRccPQQHEQlXKo+oXvP/bsukY+kAPP1OMPmoIL+4MttwkE1yHp0LsJmr2mHczmPFzrfAdbGvpZN7xjTKRs8LhyS2Zrl7yaaY0bWVjXG581H7ZBxMkFbSk5BZ7PgNVLDv0m0bZf+8DdnwDfB+7YP+iW84N8wQ/9ECbTKf7xV30VPvXTP01ajm9+05vxC694hTjAZ37rt+IX/8N/uI6yVkSARyIPTuvW4IPcFX1UjoHBDkCuqJigjnKUzRyL6RwoLqJqF1gscyyWGeYLAz6CX7nk2lmFpqoQJw22tjOcOpVLnDkcZyC4jTeG2NgYY2MjiDRHQ4yG5PJSOZymyNGUNVhTq7eqKox2wPamWyOM6+O10M5O24PgETgmUmhxe4zEUKCmnSJNNih6lU1jpvU9EnsaKcv+rgNWL+8696qOkcped6ueJgol2BH0GlRRjSpqUPGc65cCPLJ5YetB7xoQXmeVDk8eaictVoZjoriXEyEeu4JPAD6KvJvY+ogTE9ZTYtLQ94cXcJOveu/aWPuZTTI4eWLdqDwUIqsH0xrG2WsZoJkhuAanENE7C522Z5ugf1qBXuAhV27afRbkpfj+JjfxGGR/AnzHYJBu1SomaYrvft7zBHiPetSjumr+r//oH+FjH/exePa3PxNv+G9vwB++4Q34jH/wD7r71zogSeDnv/pMeWQEQUSB9JURG2irlIy0zoeKGioX0MQ5lnWL5XKOoi4wW1JJJcPeNMdk2oImCbM5fX02GA1jjIcRNjdybG8NtW1uUlNziDHNEIYD2eFleY6M/iETVyYhgSXorddQdWM9+zH4OhrraX3PXvA2+XHoGQJfCLlDhRba7dFYP2oTKe4kQcQpos8+COs61+rXK92XrR6JZg+rrZYGxqwnwY9cXhU3KCPbKnJ/jAwh4OOAGfAZo8gcQlu56/rhSrU46nXPl7MLi9NH4FP0eWp7sg4sjsDR1ArQq/EQ6FmV1N5uwnHUch98upUw03mx0Cna2XtDMbKDn9Yrm1p2pYhHUl6JslOIpNBC4DsFUMRJm1UZuNiyK4GPfW9dEcbAx+LBN+O2yOEE+G6LYXz4GvFlX/Hlhxb+xCc+ES/4wR/CPXffjTf98Z/gMz7jMyxdIEyHPiSCxY/WNhEKphclNcJgBM38FFZ1iXJZo1o0WMyA3T1g93KLyV6NhYzKW8yLGPPlQNuySOR6jGxalsUyO9jezLCzPcRpijR3whrexhC0xaMiC+PcJVKfNzGSwFYzayfATsSC9qNEnqzr/hY6AepfX7W1T5e0PkWlBnKkMmWgDd8CaTxAHA8VnYCq/JFAb7+xeD//IxyzCsQr9X3AKtU9iJbZFIozyY0mEdosQjuM0I4SRFQi3GDA7xTIuPYa9E5YbMj3YA2U+cHLh17p95k9p796h0jYLQAvDdgFfOL6OBEISi5yoUZH3owRaNe9Xg8H+KmP19rp7VtBIt91Be8NolqFuxLGDxAx4sLwLJIhTRe2A7c3lNceAR2DBbvIXeV4/muFnpyc+Oo8eQdueA/YdF/ZPvKRjxTw7e3trYrhh800VwRAkjZXRTcXYoGSSVuTGm5VUaIoGQZoidlkF9O9y5jsXsal+6a4dP8Sk93SjMyLCjXjlOWxvPkPdlIk2RBpnkhxZXtjgK2NITappUnj89FA17M8FadH0KPHFZlHSL/TWJtOJV44sY+QiwtkOm/yPnLnnIbEmkxkhM6EXGyvcSumyceYexTJFra+F9NmL1FbLOAsLRyZ/4MkcBoP1jcoFPU4boGexYEQ8GGYINqM5a8TDdPHSHcixEMDPbZGUwEfX6+a2m3t9c6xLuJf66OOgw6ctMOB9+QKTUObqegUwE9cn4zabS7PaA30b0rQo3Yt//E/x87KXeV6s4+8C1RumE/4kIXeUhVYM07spMzS1nJUIJ8BbGM2RkpD9Q16aDEn1ArBxfVu/QtvkBy0syTaqPqr4TW42S09PvmfcHzHZ6xu/ZrqS1tV89577tHJh3zIB3cXTdsusBdOHLu7PAjrM4rIR26Gm4EBCUJd01F0gWKxwHw6l8/Mixcv4eKFS7hw7wQX71ti73KJluYIZQG6C9s6k2Pr7BibOym2djawuTPG1uYYW+MRtkZjDCnKpBiTwVwZ8y3huhA5ikAwuK4WaIiOAlB0JDQQarFGDnxrbbJ2OcG3PakSt2AmILrMHCNFgmDIGeP4LOAsFVvo+zJJDfgo7qS4Vc64vZ4HyryOC6yK6hPYP54F/O5qmpLbSxFtRYipVq9wODGS7RbxsKLfMuXB59Rzod94YnhPqi9kFxDtJ8csx68Z6IWJTwea3h5myPHhONkaHoGPGq51moDhyOndBqAxO43aw0Qq9NPDwe31am7A23US71ir+ZffB0W0GntiIF30wYCPpgvZ5p2I6bWov7bHflAu7DVyt6ZsxDXo9TVN712vzQfu/lgC35vf9Cb86I+8sBu1n3nZz2J7e7s7P8rB//Nffh2/9MpXKuloNMLLf+Hnj/LYgTQXLlzAt37LPztw/bALP/GSn8K5c+cOu3X8r+0Dvd29Pbz3rrvUrg//iI84vH0S66zfUsgVfvz8RxVu2S41KIuFtmK5wGw6x3w2w2w6w+7uRBvj4FF5pW7HSNIdxNEMcTzDIAe2NxJsbwA72xG2T2fYPrOBra1NbAxG2jLawtEujCDrxDHAQFc7J+ZroqRwV8S8o18B3wKR0U6o0mUVUEDnwkmVZaSLRNCIn/nmpHIL3bGhrQTE4mzoed99l5LkEUscZFalHPlI3FCovnNGBnrWaBFPchV0ij2M0W5FiOoYqCOgYgzEBlHRApcbtKIosaYt1HiVz8zgSUUcDfvP8U81ZLu9f4wr42U692abWg5J2tqWhAdD15rSzQr4GIsxSRiglpMFc1KQUGRI84tuIhUePnLv3LiEmij5gGvYdGVluhMmfQQ+hr2iQotCbcUjaW+mBL7RGRNzpkM5YpeClbkE1xTRuD/W2fK21q7avDq6ce06jjkdO+ArigLf853fhXe+851df5clw5Ic/Xfp4kX8y+c/H9zzN97YOPrD+1L+7TvfiT/+oz/ad/XwU4rmbvtfAI5fedWr1NQzZ87gkz/lUzpAMfmLzWyZoC/2FMGXUgJnva2CuzKq+VKx7naxt7uLyWQXs8kU0+kM8/lcIYAY/ZyEIsmHOHX2PNKzp5E1l5A1lzHMCoy2coy2I2xst9jYjLG5kWE0zDGgwgo1QwPJIEXuM0/kNZ0ks65GNFxWZSPZERIeBJbFgUQpugRqrT3Ev911EiieGHfL+YMiDASlFgIfQY9JxN3Qbo/BdhO32eoyWuV95COv6aqVrA3PBDoK6WSNIkGNqcVCBULerxpg0YC0OaoaxJdqREVt63wEG3JZXFuLKW6s9IzxzXyYikF0OE5UC3UgEKjxVpcmbdGmKdosQTxuEW+0iEcNvQIgoh/OmKtZHAs+yGv04jJEkxL0GMOgRIvKAtQqYC+VRthX4RlrxkPyVwyrvxwcaU7sJHKNrZ8FzqyZcaq0g62rWkbpUco4eztIhmeQDk4jpUZnZgot/UgcbBlBcPXGBgjsXuiu9x+SNt/qhRw74HvpT/3UGug9kA7+N//6+zvQeyDP959519+9q3/6gXns3F74yC5euIgXv+jH1BdP/8ZnIKM7E/+JUBlxI6ETsePnGo61mN+Q02uwnBeYzhjRfIL77rsX9917Ly5cuF+uxCZ7EyyWS+VNjcvhcIid7W1tW6MYI4wxQo5hMkE6aJENWuTjBsPNGKONHPlggDRKkRL2WCejHEasQ139klf9mns+IMJ6tZTWdkvpJRi4dOI9anSS06vmtifwMV8SfQHfAKDdWkyPNCo0zO+vVu76PRLZMAod+BgnZmIyCc00nhFiatDS8J44NQSQtxIntlMCX4No2SC61CC6QMDjWMYKliqlkojAx8BxHrmBCVKdUpbKOsiMQ80IgEkAyIF6EKMdxkhPt0gJdrkZzyvqhqGJGkWnBuyXhA6aUzorL9FGC4FejRoJRZ6oBTJEZuux3txjvWtuwplxucxY0xy2W6JOGv6bOor6jVKOlu9+rcggURYCzBL0hqe7TaGY4lyi3n4rDOpsVFcw5629Cc06xlkeK+CjV5CffulPq7vPP+IRuPv971/veifAvBqI8HoC4L/9wR/g1177Wl2m8sX73ve+/UkOP79C3u9619916f/H296KPM+78xty0C/3Whleoc3XeuyG3A9lE8Ce/cxnYjqd4uzZs3jyU5961eyZvipLqWyTc1ssGM3cNuYxnc2U1+7ly3IYTWfRBEWaUoziGBRTD4cjbGxs4PSpUzi1s4OtcYJhm2DQENguIsIUUTRFGhfIoxJZWyGlM2MZ/BqhUCVFI/jH4eSqVT/kZi+vQ+5e+VIgThprGi4zGsNSfkd5TCJmjqhprxY2gmCH1g+03H6NmIcTST+mmmbI24uIGAOQWp52q6X2BQUuxGa6DJMlhkUJVzQK2fmZyNNEvFxvYwYMrkvQYx1CoFieazmuRZ01aPIKzYCcXwNs2NqV1P0FpByjIDZVncx9GW3d6MZN65/iqmzNWMou4vwM8r2l/R64eccszTvQu1lTi9AltDc0Ly3W/kRGDWkyRjLYQTo+KycNdNYQJ4OgzXtQsWm9TetnN69txzPnYwN8JJDPffZzUFcVuGb0uI97HH71V1696nX/QFdXDhyRoH7Pd32Xrj/hH34+Ll+6dHTgO5CbXfi7vzPgI4jecNC7Qpm38uWfeelLNbmg9uG//7mXHbr2ShLgHB73FF/P5nMB3KVLl8Dt8uXLmAcALJa0uzMCNhgMZCRPLpIx7wh84/FYfjM35DNzhCF9ZZYxoipDVGaoi7vRFLtoihLtkqGM5qDMjqr5TUojcEKIA4n3bo9Q+aWbtreyJGak2EtG6wZ8dBIQU3MvHa5CELG+tBrvMarXX7V1YuxkktxX9/P1qND3QjsiXh2jLVtQCiv3oSW9pBhtlxaiOTUTUWfPOkAbjynbCGMAmVf3i0B7c/kUr1hEYx5isgqgjXYJpExOZRWxplyRtTVBlRAz/l3PZwAAIABJREFUQG2GNhuYQTvDV0lUa2umFB+TQxYX2gF8V/hNP7D1SCvG+kGssYSTdDJK7V0LPcS3IFNd42wHyeAMFGtvsI1Y63pmt8nBt37dX/V+n+6/d3LuPXBsgO+XfvGV+B9/9Veq97Oe82y8/nWv8zYcef/CH/5hvP99xiU+6znPwXd/x3ce7dmrgKqLOj/0wz7saHldT6qrlHsgm4eL22MdQ9k0Vv+xH32Rqva87/1efMInfuJaNQle/Z+fc+2TEREuXryoiQi58HvuuQdcuy1KCzfDsD+Mfcc9XaBxo0KTgd4YoxHt7hL5zoyjCvUiQ7UYoJqTNdlFs6CyzFzA12YztNS/Z1w3xnKjurhm5Csx2NoMvV/pG37sfSJWB6T+Cj9ULlEtF0aoSdQZaZuRGEIIIvX5zRrzDlCdrbNJB72gQOAUoS0jAV9Bv9kFdQnJizFdRGZOnJ84vrAk2oN2A0QFt2X+gYTzmQIAlzTLFhXF3U2FJmkQn42RlREayVrJMfEhcoBG/PmXdnxtmiFpcotIn1C700BA3F7bgIouNq6szUMHED5/4KtD0GPJtqfapvljRUVlphItQw6BHloYXWRb4s1sdA5pAD6+sxLX3qyxv+Hv962Z4bEAPoLVC3/kR9SDH/OxH4v/7Qu+AL/66uvj9v7qL/8Sv/jzv6A8vuRLvxT0I3kkpZh9xHr/ML4rcHwf+qEfuv/WDT2/77778Ppfex1+73d/F+98xzsEEHTR9HEf//H4rMc/Ht/4T75Z61ws9Hnf9d0gJ/qYD30MfugFLxC3xIkCJw9ve+tbBTKnz5zG8//Vv8KXftmXdfWk6PilP/USvPGNbwTbRWB6/Gc/Hs97/vNxxfaFD/C//8V/xz/9pm+SGvlTv/Zr8fVP/4Yu3ysd0FyAaufcBHJFofUNlsu2cd2OW5qmAjkCHbednR1tBEFPMxjkEsExDFDblqiiyjx5YYmm2EaTblhYF4YlWs7k4YXuvqJ8KGWDjhCpPQ5GV6r5TbjeBlEX7faqpYk6qwIpFfviHGlGcSe5mQTyERYIt5Nvm/2TqPqVa9exn1Yt3sftKaeOajMYaoNmAW3VXoNqVqOakwOjhhgQj4iY5MTIZQVA03nQ0NQ6n5x7Gv7Ql6YA0LAMiwjtPAbmMVoGGJ41QNlKYzSqGFndrD+YOevOYvkO2Zagpb1eMGtggNo6oQkIsYWKLQxQW8t9mcwg1D1H76tr9+bRU9jbVSNqbWso2uZ3ULdoaabCqOrJVueAnR5aeI0hh0wJ6uGp99FbeOunPBbAR/HkbMp1mgg/+O9+SL1ala4pdu1Opnj0O57zXBHy0XiM7/ye7w55XJ826P6SyKncf//9uvyYD7vBwBcAlx/ET7z4xfi5n32ZDLb7deC9N7/5zXjb296Gb/nWf97d4vlf/Pmf45577gYB89v+2T/Hn/zxH3f3eUAFlOc+69lSGHnGN30TODF46tc8GWvG5gB++7d+G2/6kzfhP/3nV+EjPvIj1/LwE669fv3TniYtyy/4oi/E933/v/Zba3uOH0FN+3DHr/E6N4oyCWwEO1u/G3biTK7jkcMj2PEe01LkybS019Oaj4i3iQbJxSXNDtLFaWBwRmxI1ERollNUXBeiWIxxzhLWietQRohVtYeAtki0ycI41hTFSaHFvLQQ/Gi4zjhHXNdJc8adMy8dK2y2ShoEXC/oGfaw+H5TbQIQrnAtTj9GYyAzWqOeNagvV6gu1Sj3SpSzEvFmgmw7Q3ZnjihzSGK+Jo6MkIpDWwUBNmCk5qcDH5Vn2kkCTBK0kxjxBWqLtqimDdI6RlLFZjuY0Gg+bILYIKKmRq6ALxPHp6gNdWYhfWgOUnOMEyRcWxTHGJq21nq/dmP3Nqlgnj6hMl+c1NaNydXKbq9BVdNkZICInN7gHNLhWbnji9NtxAnNF6gk5qPl+xtb1w+U3G554Hvdr/2a1ow4IN/wjGfgYx/3OI2NCKiP0jXY/p/56Z9RuBwm/57nfQ+4HscfP/Kr/q7B7fVNKkbDkcDlgz/4g0HFmxvxI7B94zc8HX/w+7+v7Ej4v+YpT8bnft7n6Zwq/b/zW7+ldnBNzX8EBf4Ibs/4+m8QqD3ikY/AEz7/H8oA/A/f8Ifi6Jjmh1/wf+BDHvMYiX1ZHvuYcebe/a5343d/53ewu7ur7Znf9m143a//+oEwQ3fddRe+9ilPVZov+uIvxote/GMCNq/LlfYOeLofALEPfBRrnj59WiJNAiHXTx3oyA36xnxsI35QXka2INKaGLmjhMFqh6cQzc8oenXUzAV8JLrJYMvU8lM6WqaKfJDxibg40b9SC27Q9SAKNOJHTc4Fmmohjq+uOTEjIR8gzWifSJdlXKdi2SYmNEJo4rPrrZGTTns6fAuB66NHFgIM7+kOQYUc36xBdbFBealEtbdENV8i2xog2Y4wePQAydD8mPqKKRWIBH/i9gigjOpAiSlV+uldhdxehJgXLyfa2ksZ4roBJjWi3dqAL4CfvLTJY4w9p7GWCJScMNAmtQWnZbiiOkfFSB2K0UcpQmpmFmpR6D/vhOvtvCOmV9/5UOkZDrgBn3F8pRR9LNYeufsBknwbyficTBgYb5IiT7plY1QSG+8jFn6S7Io9cEsDH7mP7/8+4x4e/ehH4znf8dwrNuRKNwhODJvD39//lL+PpzztaVdKun7dQY9Uxo/XU3TgwcvP/xf/ortLbcbHfdzH4fGf/dl46tc+TUS6u3mUg1Dez7/8FR3ofchjPgSvevWrQbu4/u/znmAg2L9GDog/Kohw++zP+Rz85EtegvHGWNepPPLV//ir8D//5m8kWvyn3/TN4pxe/drX4KMf+9guK3J6T3nSk5TmbW99m0IQfflXfkV3n3aQT3nS1+Dee+/FR/69jxQov+lNb+ru+wGB6VM/7dP8tNs7aJFrIyfn9nhU5yaIEfAo2iQIsk1M1wf4LqPuwFCE3Re1qVk1pUMg3waGZ7V21izvV6SDqFoC5QIo51o3o4iMRtOinh1LdZOpoupN0kjApl/OpSIxtDWVeQh69DPJ2Hvk9kaIE6qw+wSHz1n9Vn9FZrveONoBOTTLi6C04kp4aGueJu2ktmnQ4JxHiGbcgJhbyYlDhHhAA3e6eDOuSpaJGhITgSofn0/4OqLhACLmzfU9SieXQJyZq7hYAMyHTFzqIxIEncF2zfJne6MohGziel+aad2My5JBXTTsbXLka9NH66cHkcqHRZUPC6CNTSTIRTdNjCZK0XJSQ83NITU5z2hiRldlMl+gQ24p6zyIepw82vXALQ18P9Czt/vRF79YIi6vuX8A/k759f3773zOc6U1SKLJPI70c6C7Bifpii3786T4k9wSN3KsL3vFy8W57E93tXN6PvmJH/9xJSFA/NRLX3oA9K70vAMf73Od72d/7mVS//f0VAz51m//NkVP8Gtck+uDHq9zovDEL/0SvObVv6pkf/TGN6IPfKzfu99ldowERopKD/ux/m9/58F4fUxLmyyKLvkjV0fA881FnbxOwCOXx7yu9qObXqYwxYrEwCLbQjQ8J26Xzp7r4iIU1bNcIlpO0FAxIh+ECNZ82oDgauXcqHtWmpkwGPDNTMRJcwv6fWa7E6rou5jTkcNq0PWGPgQCwLW+iENqTkTqnrO2kwsj8JlUJJgbEKQq89PZLFqksxTttEYyTxGV5h6LT5u41P+aWNLAkyJOQzyJK1kVfmsccx6zDuQs6emFyeSNhlqMNCC0vTzBSI3GYV88X5iw8BkGqKX7Mk4WMtT0txokCgZ+nFTZNcuh68FDOuYGXyK4s5nsIbmkq9FWNZqWk64cbTZElDPW3g6y8Wkkg01x+2y7vfcPYV1vcNNvtexuWeCjN5RX/8qvqL+e/JSniAh3nReAyV6j7uqBg//4y7+MP/+zP9P1537nd4Jc4438PfFLnoinPO2pWm9ivhSp/M3b/wb/5fWvkyINNRX/7E//VFzTq1/7Wonqrll+aNv/+cpXYj6dKjkjIOwHpavlQ1+T/vuyL/+KNdDz6wwd1P994Rd9cf+0O6byiwMf1/L6v8/8rMcfEdD3fbChjQ5iFGES3MjZ8efXXZzJvf/8np8f3JNIk9gyHwJHjjbfRDziGhr9fF6UOXPbLBGVC8TLqYJ7ajmLnDLj2xkZPpj1TbkSBI10U1UVqMq5OD/q9Qu8GRlCRHwYRLHsS775xvNYlfwab/VB7HorHNgvZq9DE3VKqsoxo1iSa21FjGTRop2naGc1kkUi8xHTciGI8Z+t31m8ALMHlDcYZWbvg7WAhZnWiswUCHoJxc7WQnp4kUcSTk40EzBQZAWd67PEBFC2nU6padOXIakymyypOaEcGcpRg1YFXG8HPbD0LJo/9al1rgFfwyjJaOIYTTxAG290wJeO6Yja7fb4/msmEDI62T3YHrglgY/2dt8VTA3uPH8e39MTI3qD/V3y8/17KnX8ux80RRhqcH7DM56+P8nh54EoH0UMsn8tjwSaIr+P/HvPxdO+7uvw5P/9qxWZ/K1veSt++AUvwL/8vu87vMxDrvq6HknEV37lV9rM2Lkdr+P+5/x+7zrj4h32I9icO3tWyjnsS64Brv1CGR/0QR8kDor3LgQXb56OYtY1Uev+eh1SH39We83ocUB86eDm+7VnrnJCuudVIFHkOhVAg++RvH7Ewxni5Y4CeDYlE1PDc08BVpsEaLJcaykx1/oEwFcp7AbcsjVJEuxgwsC1vXKOtiltuTGlbRo5XYYgom8wihAJEuFHdGejbwRQ8yWwZof8eGKbSHW4R+WgpE7kRa2tMjQUc9apvLHQmTJNGlRHpXf1FrrmYp0DZ6exCZwg7SOM6dN4yK9mTE8v3HyF0QBYHlo0wHw2VNgyXlVejqstOG3cM/+wbjKXYBa1gWuYrKt35s3ZM/uua9WRFn2BNh+Kk9tECjAb55tI8zNIRnw/txBRxJnQQ4+Ltq3/bDpwc+r6gZTraip9C7WatmDvefe7VaMXvuhHu7UpXXDKdo36fu/znidNUHr4+LGf+PEDxPXQxz3vG/A10Bl1X7T6f/9f/0lmBIeW6xe9fAB//md/7lfx2I/5GDumx3l5ne9urR/w+V4evMm1swO/kM6VYHifouDu18ujv6ZIQ/JDf4eUq3SHXQ95y+3UIZk52Pn+kCTXuCTqImojpQkBH7UN6eiXYqRT0pZL8i2R9bbYRT2/iLqYoi4L0GCcbtPsR7JFgAzUS3v2sZ+H+1erUa8v+8l0ORiGyylxVaIuaLs3kyEzX8FU8QCzEG8tcD5W632iyX7O13vM9q3aQa7Lm6frPAnN5TknE3FD7chUNnNJM0BE/2JthgYpGtpGKmgtA9e6Sy7p18oOj7Z4dGmGJkFcc4tBMDUgI0tZo40rtIr00FtzZB01kSH32BsXVS5oibLTBHwUd9oanyYNQUTOiQb7mmPMIK+rgfQGWluP8jd0yzWSWj1tEmZt5FpmJDEn6xKhpm0kbTQH28g3qMl5CgRBJOTwOdlhu21ELLejlXyNin3A377lOD6q1f/CK16hgfn4T/gEARbXlvRzIhJF8rrio/enb34ztre2dPpJn/zJ+K3f/E381m/8ps6f8IQniKtxswN/hntylvzxQ1AZtB9LUnzKp35KP9kDPqZ3mY/6qI/CW97yFqn6E8w+87M+85r5UUTqNoYEbip4dIDWB+X+sffNau57sJxemoM3+fEf/Kj664V6hmmuUO6heV7l4pXA7UrXr5KViDXvi0SoGeZfkoeMUN3mnOEXBnzFWR03i/vQLHdlmBbnY8TU/kzpW5KKBtaR3dKXCu/3jxNf9oeXzL1OlLrrz3195t2stUxFWqcNV4m6XKAq5kjiFpRWp4q0bsoarBOi0rJnEf2qWGkP4q9l2GUZGm3nAVSCaJHKJgQ+AhcJd9IQyOhwmsDHdThq2RLAzCl0wzVXRVogoNII3WKFuyanxxtXg+i1RjgsVc9eV7ImQeza4xYl6hQIrvpdgmOJh8n10RTEgtXWwX0ZgU9AJA1PpV71mxWzOr/CkffT1ZOH9yAk1hnnTJxUacwJfBDwpYkBX7p5FsmoB3xhXdNEwQR8doMPfsj/CnU8uXz1HrjlgI+gRa0+/miLRq1B/nyY/aXTxfDnW775n3T33/DG/w+/+Ru/0d3+f//rfwW3q/0IgE8N5dB58V+99S1XS35d9z7qsR8t4OND77vrvVd/NgCKQvOENtMGUW6ruL7RBxzm1CeovOcUNTx7oK/8+V66rkJ+zdP4jf3nft3L5/6wNJ6fp2OafTZ8/az8+IGAnqrg3aGM7G1hkSRypq1Jv85DxPmWOD63masJfPTmXy0RF3silIy2E1GhROgnahM0H5l54Pj0xhEdeT8Qam9ESGan9rzfWhsTEvqmgrQ4abenbQHaoMUEPbnfMmfEBhuei+ccRHUd8edYrJWw/sD+M0+qPfuM4OI/qtybj01zt0WtSvPRyTJoitDEFaq41Fpk0iaIQ0g+vQ6RhJ4ac3MxxpwtTxXijprZjxqosFfxznX6pIIXg9hzVUEJTvui364bxPWRU2YUCyoG5YijAhHX9wg6NKaQDSHrY3kbF8lje3e6vHo9ElJy1/34uNMmu+hngtfV+9Jx9xzvwszpk0xre9Q6jhl5YXQH4nwHcToyQ3spagnebWTUsQcK7OpycnD0HrjlgO9qVe+981dLdt33/FW9Gfm7xiIr1ceCq1WSHB4BgBwB6/a+978fj37Uow5/hJn6B3F4imteVfud+ByS+sDH7Q25nnJ7z3h/H1LUg7pk+fJvmMnzUHU0iT6JYJJtAcPCiE8xQRtdQt0uEFcF6uKyQu9QK7BpNwSaJIgrOGBPhN6Qmj218UxkZqTaW7Z6xsCDj5nSjdFRaq7yfaBz4hJtADza7xH86K4llreWsYi21DvNIVhH9VRSmOvIIPt6e04vu9graVqy/tS4tJ6z+lscO2Zskwe1XI/UqOIKZVygSpdIolyiz1TOqqmVGfqJ4Kf+sT6SYzMBjim7qBPEWTvorfpPiGTV69b6TBzqYBxAVIoxvGajJMCSMhSBj3aP3GwiAfrDRKV+JwhaazkQxtXqXWEG/K/+CdONjgNeATH7yWurflF6v8J7FG2GBkihxpTfmqZETc3imCGUcjTxyOxMh2eRDO9AnG1IgzemJmdnrOGlPfhv/Xpfk9s1/S0HfN/+rGeB29qvRzT9+tO/7uvx+7/3ezr9oze/CWd79m0vfNGL8MIfs7A4nv6w/ed/7ufi7975t4rH9xd/9ZeHJXnQ19w3KDN69Ad90JHz+18+/MPxP9/+dqX/wze8AV/11V9tz3pfHDmnayfUN3vtZOsprgV6vO915Z7n13pmvYQHcBbWUUS5/HESIyufHlDAyNWUNlUlovQSmngsw/a4LhAVlwR8JD5aD3LPIwIE2tSFPMNaFyTioya9EcsOFEUShWwroNSjVhcDF5owmJ/Gtl4Y11eT66MxG0Xu5PhIBOmN380KnLsgEAXizDU5gbO39zr2HPiwsU5+yuoLQIIijWlmGsgL4CMCX4kqKVCmNLqLkLU1korhigDG0mMYVbXTgU+TOGp6mgiUBXflabwOalnyvv08JXNcTTSM22Of2rvlbaCWJ23f4pgang5+C4tzKM7LxI0EUmGaZ8/CNMY20Fa+cfgrrtX6iUl531Jafxk+Oui5Cb+Nj5RZFGC2RNUs0TBgbpKjybeAwQ5ihR66w8JOse4CPqufSpSij5cWuuVk94B7wKbCD/jxh+BBJ54d1XkIyrxBRdAA39cnqTzyqZ/2qUfO+dM+/dO7tC9/2c914t8V9e1urwCm10f20fbSPFyHPn4PQfk9mtWVJprmN2gPRrEXjcHzjaDssoMo39D6VFUUKJcz1MUMTTlFSw3LmhwCswv8gUAhcB19EacrXnSkkIUeTqiMdJqYU+GHlnMBnsRvjLwgR9Rcn6Kojh5JDBR6w2tUt2vlAz9Q/1jzQiZsIA/1R3H1qrrFsmwxXda4VCxx73KKe5YT3FPu4e5qF/eWe7i4mGJ3NsdsUaBQtAYqsJCzM2UUadiKS3YnAVTqCJMhcWtMlyhAbVQzXh+P2X9eQwIm3RQS+Hxl0O+FPZEncGeCH3n4sXBFKaPW0/uJxlH8rU086CNV3n6svft70kfQ994vq3S8Y+0U8Pp8R+8Gwb9CiwJNu0BNJwWg1xqazYyR5qcxGJ1HOjyjSY5iLUqDV2yw5Ss3DA6iXgvfr2pxcnR9PXDrAx/bs/bFX18Dr5baX5/DX3l7khEhfuBf/xsw0vr1/MgxPOeZz5JSC5+j4+Y1zclrZPakr3lSl4IeVjywqy5erT+CyKd7+OE8cNC7Wn1vcP1I8PS+sExtLCCAFokICQtjttEFmLQ8d6RF1yJFWVYol3NUyyma5QSoZqB4zDAgRMsmLoiW09bM1vZEnwVyfKN884b5W+bnfNtIuAl8JRpGYShou2flCPRodE3wEwAmFjbpSl+qFe6ZX9/eq9pV0S94NhZXr6gaLJYN9pYlLiwWuHs+wfuWe7iruKzt7uUu7ltMcHE2w2RRYFlSWScovTTU2qRiETcCDzdTglE/MpK6PJIQEBNETYa4ceDjM8Qy9pfFLCL4iesLIuYVEBm/p5EO7ZExRZIipfsyrpsqar0Z2jNiQyPH4ASnAJwB7L31196H/jL22Ni+ANYUE5P9NdBbom7naFBqba9BDkZWTwdnMBg/EjnX97KxueGTcpABHevvm8CV79aDGe9rN+gDJsWVPqdbowOccN6M2oS8rwZ6BJwv+aIvxit/8Rfw5K9+Ei4Eh9SsDm3zfvAH/i1+57d/W662+lX823f+Lb7uqU/TPV6n4fwzn71PfNt/4JBj2h5+4Rd/UXfnp1/yEjmV7gLnBjC55+67QVFoJ1bsnrjKwUMBRD52D0VZ3tSO4NkFI2fGX+mYBJbe7xnlQOYNm0ilRbcll1EMiEvgq2nUXuyhLWcCJ9JDJ6t0KSmVf3kXYWQCEjj+bNZ/JS4vJAo71oZiTkYLpwnDHDVD0oAiTgJdAD0FnaXYjiB+CKauZ/oAzsLbfyDv0JGsZdOirFrMCwJfZcC3mOJ9i13ctdzFXeVlvL/Yxb3zCS5Op5jMl1gWNAmh5mcAPe0DN8fo65qAkPu2yYmikFODUZHZU0Q1wY8gSNE1gY+9T21M056xYyr2hPqvAZdd4xq53L3Ri0vK6BYWp4/cM1NIo5bKRVxnXeP4dHetL1e94eX1bguIAscX1gqZtzhTmmagRIMFasxRtzzmnRxItpDmZzEcEfjOIE0N+Fhnc03mXB9L10wrvAAdM96rxMnh9fbALbfG1zXgISCch7zGXfE8+M+velV3Tn+Ur/nVX8XTv/Ebde11r30tfv7lL9dGWzcGx+WPUcPJJdrLD/mb/Omf/fedV5IuwyMcMKQQwZcgy99rX/MavP71r8cnfdIn6uOY7O3hLX/91/Lq8trXX398wiNU4cEleShB76o1JfjZOh/tvFqKvBI6Azbga+i4uqGIc1eCKHJf1XIio/E0IqdAW8hUeZgShcFgTENrrfc5cgSiRIKsl8uvO/gGgiilFjNa55peXXD9qZH7NjqkNsNrAuBKk1eeUDoCH+A1cBqW+1U74NCbVsXwFXQgYqJO2TI2NWaLJe7fneLuvQnuv2uCC+/dw8X3TzC/uEAxKVBOlxhnC2yPCmxHE9wx28b55TbuxDa2hjnG9LFqEkYDe0XBMFFxE8rUt0LmmWYkUgohVyboEJ/3/7f3JTuSZNl1xyY3d495yKquqlaz2dp0AwTYWrb4AeJGpPYiSHAlQAIkLUUI4g8ITQjkStIXcAAI/oa4kwAKIEVSalW3qskaIiNjcncbhHPue+YWUZFRkWExWeSNqgg3N7M3nWd5j9337kAXCIU662s8Ad9ISvzkHEvjF072skAMhSfzLmYWmadNqIkxNnQtbVQBC0g4NmmmVXV49KGLrcVz6/nlGV0N7yh6sZH1KFMOrVDRkjOZAlxmZ9ohann8newiyxmPkyCRFkl47B1/Y/1d7bFh/xyIwPMkvocmvVj/N4DHINP/9T//l+6uf/wrv9IdnyuLt3398ssvwRBrV38Y6/I//vjH+Aff+c7VS7f6zmwMf/gnf4J//+9+R4THQnRv+PP/9uddef7T+Ju//uvu+7M4IL4kvVvi3PU5lutO3M+ByUiz3LO36VZGBDRiKaZ7aBtGTDlBmh/Jp6+pK1TLE7kUJHwTn3BviUtytihGeZTKeIOiiYKK2koUnH3Ss/ujGFM/ZOHHkFmVtEnu8dF/r00tVxxz7jHclvb2iKFkn0oGwR5rk5g1Yau/ds+tEbPigaBjWTPM4DSQ+BhA+ezsAn//xRF+8tkX+H8/fY3PP32Dz3/2BhfHKzSLBvVFjUlTYN6eYHZW4tvn+1g2FfJJhmS7QT4vMWcqoZQuEKYhM7t6E36196dM7AxKbXgyAkwcJS/Zjl7QqEn20gLDSOM4RBNhfsIxYWHOxTTn8jbz3EXis9lTnr6EOfE4d5F0QoXsQK/uG3HVCwg7FfmKxzbHTVtJ01s1SyCbIcmYZYMBqPeQkfSKHdvLZUg2LumqXHRTCa2y/tv25caO+sWIwPMkvti7GwTnr/+zX8cPf/jLunMeghzHYvq8WjZqH73zv/mbv4Wjo68UJ/I6If2jH/0IP/6938Mf

74.2 cubic centimeters

500

Find the lateral and surface area of the following cone:


427.3 square feet; 628.3 square feet

500

A 12-ounce can of soda measures 4.75 inches high with a radius of 1.125 inches. Find the amount of soda that can fit in the can. Round to the nearest tenth.

18.9 cubic inches

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