Expanding
Factorising
Factorising Quadratics
Simplifying Algebraic Fractions
Equations
100

2(x+3)

2x + 6

100

Factorise 4x+12

4(x+3)

100

Factorise x2+6x+8

(x+2)(x+4)

100

(2x/3) * (1/5)

(2x/15)

100

x + 3 = 8

x=5

200

-4(2-x)

-8 + 4x

200

2x(x-2)+3(x-2)

(x-2)(2x+3)

200

Factorise x2-3x-40

(x-8)(x+5)

200
3a/4 + 5a/4

2a

200

5m + 2 = 17

m=3

300

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

10x2 +13x -3

300

Factorise 6pq+4p+15q2+10q

(2p+5q)(3q+2)

300

Factorise x2-12x+36

(x-6)2

300

(3/4a) / (a2/2)

(3/2a^3)

300

3(x+5)=6

x=-3

400

2(x2-5x)(2x+8)

4x3-4x2-80x

400

Factorise 4x2-9y2

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

400

Factorise 6x2+7x-3

(3x-1)(2x+3)

400

k/2 + k/6 - k/4

5k/12

400

2p+4=5p+9

p=-5/3

500

(x+y)(a-b+c)

ax+ay-bx-by+cx+cy

500

Factorise fully: 2x3-7x2-2x+7

(x+1)(x-1)(2x-7)

500

Factorise fully: 24x2-2x-12

2(4x-3)(3x+2)

500

a/(a+2) - 4/2(a+2)

(a-2)/(a+2)

500

2(3w+4) + 2 = 4(5w-6) + 3w

w=32/17

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