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Zero Index Law
Distributive Law
Factorising Expressions
Simplifing Expressions
Expansion Laws
100
6
0
1
100
9x (4x
2
+ 3)
36x
3
+ 27x
100
Factorise: 6x +24x
6x(1 + 4)
100
Simplify: 4 + 3 (x +2)
10 +3x
100
(3x)
3
27x
3
200
(7x4)^0
1
200
p (z
2
- 10)
p
2
- 10p
200
Factorise: x
2
+2x
x ( x + 2)
200
Simplify: 2 (x - 3) +4 (x + 5)
6x +14
200
Expand: (3n^2a)
3
27n^6a
3
300
7 + 21
0
8
300
-3p ( -12 +8)
36p - 24p
300
Factorise: 2x
3
+ 8x
2
+ 4x
2x (x
2
+ 4x +2)
300
x(x + 7) -x2
7
400
10 x 10
0
10
400
7y (y + x
2
+4z)
7y
2
+7x
2
2y + 28yz
400
Factorise: 6z
3
+9z
2
- 12z
4
3z
2
(2z + 3 - 4z)
400
Simplify: m ( 3m -2) + 6m (2 + 4) -m
9m
2
+ 27m
500
b
6
x b
0
b
6
500
(4x - 7x
2
+10 +x) -3x
9x
2
+ 21x
3
- 30x
500
Factorise: a
2
b - a
3
b
3
+ab
3
ab (a - a
2
b
2
+ b
2
500
Factorise: 4x + 3x - 2(x +3 + 4)
5x - 14
500
(6g / 3z
3
)
3
216g
3
/ 27z
3