Polygons in the coordinate plane
Circle Equation (given diameter)
Circle Equation (write in standard form) completing the square
Find the center and radius
Circle Equation (write in standard form)
100

The polygon formed when the vertices (0,0), (0,2), (2,2), and (2,0) are graphed and then connected in order

What is a square?

100

The center is (-1, 0) and the diameter is 24     

(x+1)2+y2=144

100

x2+y2-2x+28y+181=0

(x-1)2+(y+14)2=16

100

(x-3)2+(y+1)2=36    

center (3,-1)

radius: 6

100

Center: (2, −5) Point on Circle: (−7, −1)

(x − 2)2 + (y + 5)2 = 97

200

The area of a square with vertices at (0,0), (0,10), (10,10), and (10,0).

What is 100?

200

The center is (2, 3) and the diameter is 10     

(x-2)2+(y-3)2=25

200

x2+y2+20x+20y+164=0

(x+10)2+(y+10)2=36

200

(x-5)2+(y-10)2=25

Center: (5,10)

Radius 5

200

Center: (14, 17) Point on Circle: (15, 17)

(x − 14)2+ (y − 17)2 = 1

300

The polygon formed when the vertices (2,-3), (4,3), (-4,3), and (-6,-3) are graphed and connected in order.

What is a parallelogram?

300

The center is (12, -3) and the diameter is 14   

(x-12)2+(y+3)2=49

300

x2+y2-16y-36=0

x2+(y-8)2=100

300

x2+y2=17

Center (0,0) 

Radius: square root of 17

300

Center: (−13, −16) Point on Circle: (−10, −16)

(x + 13)2 + (y + 16)2 = 9

400

The area of a triangle with vertices at (2,3), (-2,3) and (-2,-9)

What is 24?

400

Write the center-radius form of the equation of a circle given the two endpoints of a diameter: (-4,6),(-6,18)

(x+5)2+(y-12)2=37

400

x2+y2-2x+24y+120=0

(x-1)2+(y+12)2=25

400

(x-12)2+(y-9)2=100

Center (12, 9)

Radius 10

400

center (5, 9); point (2, 9)

(x−5)2+(y−9)2=9

500

The polygon formed when the vertices (-6,-7), (-6,-2), (-4,-2) and (-1,-7) are graphed and connected in order.

What is a trapezoid?

500

Write the center-radius form of the equation of a circle given the two endpoints of a diameter: (-3,-6),(-5,-2)

(x+4)2+(y+4)2=5

500

x2+y2-28x+10y+220=0

(x-14)2+(y-5)2=1

500

(x-7)2+(y+8)2=225

Center (7,-8)

Radius 15

500

center (-4, -3); point (2, 2)

(x+4)2+(y+3)2=61

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