A
B
C
D
F
100

Expand: 

(2x+3y)(x2+3xy2-5x2y)



2x3-9x2y2-10x3y+3yx2+9xy3

100

solve:

3(4x-3)=21

x=5/2

100

factor:

5x7y-20x2y3+15x3zy

5x2y(x5-4y2+3xz)

100

Factor:

a2b-ab2

ab(a-b)

100

Highest common factor of 20 and 30: 



HCF: the largest number that is the factor of both

20: 1,2,4,5,10,20

30: 1,2,3,5,6,10,15,30

HCF: 10

"the highest power of common factors" in prime factorization method: prime tree



200

Least common multiple of 60 & 72:

60: 2 * 2 *    * 3 *   * 5

72: 2 * 2 * 2 * 3 * 3 * 5

LCM: is the smallest number that is a multiple of both (we choose highest power of common factors)

2*2*2*3*3*5=360 



200

Evaluate the following:

2-3*5+4=
(2-3)5+4=



-9

-1

200

1/(1+(2/(3-1/5)))

7/12

200

3 2/4 / 5 1/7

49/72

200

Write into fraction:

30%

3/10

300

write into fraction: 16 1/2%

33/200

300


Make x the subject:

3y=(2x-5)1/2



x=3y+5/2

300

make x the subject:

5x-6y=4



x=(6/5)y+4

300
  1. Find the slope and equation of the line passing through A(−7,4) and B(5,−2).

-1/2

300

Find the gradient  and y-intercept of the following lines:

y=3x-2

m=3

y0=-2

400

Find the gradient  and y-intercept of the following lines:

3y+5x=1

y=-5/3(x)+1/3

m=-5/3

y0=1/3

400
  1.  Write a lines parallel to y=3x-1

y=3x+10

400

write a line perpendicular to y=2x-1

y=-1/2(x)+15

400




Write a line equation with slope of -½ and passing through (1,3)




y=-1/2(x)+7/2

400
  1. Convert 48km/h to m/s.

480/36=13.3 m/s

500
  1. Explain and find the speed in time (5,8)

  2. and (8,12)


1. 300/3=10

2. 0

500


  1. In the following similar triangles, lines AE and DC are parallel.

  2. Write the equal angles.



B1=B2

BEA=BCD

BDC=BAE

500
  1. In the following similar triangles, lines AE and DC are parallel. Find the area of triangle BCD if the area of the triangle AEB is equal to 100cm^2. and scale factor is 2

A=25 cm^2

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