© t madas. “expand” the following brackets: 3(2a + b ) =6a+3b 2(4x + 3 ) =8x+6 2(3w + 4 )...
DESCRIPTION
© T Madas “expand” the following brackets: 3(3b – 4c ) =9b–12c p (p + 6 ) =p 2 +6 x (y + 2 ) =xy+2 v (2 + w ) =2+v w 4t (2 – t ) =8t–4 k (k – h ) =kh–k 3d (3 + d ) =9d+3 x (x 2 – 3 ) = 3 x–3 p x v t 2 2 d 2 x 3e (4 + e ) =12e+3 e 2 3h (4h + k ) =12k+3 hh 2 2b (4a – 5 ) =8b–10 ab x 2 (2x + 1 ) =2 2 +x x 3 3u (2u – 5v ) =6u–15 u 2 v 3y (2x – 7 ) =6y–21 xy t 2 (4t + 3 ) =4 2 +t t 3 p (2p 2 – 5q ) =2p–5 p 3 q 3TRANSCRIPT
© T Madas
© T Madas
“expand” the following brackets:
3(2a + b ) = 6a + 3b2(4x + 3 ) = 8x + 62(3w + 4 ) = 6w + 83(2x – 3y ) = 6x – 9y4(5p + 3 ) =20p + 123(3f – 2 ) = 9f – 6
2(4 + 3a ) = 8 a+ 65(3c – 7 ) =15c – 35
3(2p – 5q ) = 6p – 15qx (x + 3 ) = x 2 + 3u (v + 5 ) =uv + 5
n (3 + m ) = 3 + nm2x (4 – x ) = 8 x– 2
b (b – c ) = b c– b5r (1 + t ) = 5 r+ 5y (y 2 – 4 ) = 3y – 4
xu
nx 2
2
r ty
© T Madas
“expand” the following brackets:
3(3b – 4c ) = 9b – 12cp (p + 6 ) = p2 + 6x (y + 2 ) = xy + 2v (2 + w ) = 2 + vw4t (2 – t ) = 8 t– 4k (k – h ) = k h– k
3d (3 + d ) = 9 d+ 3x (x 2 – 3 ) = 3x – 3
px
vt 2
2
d 2
x
3e (4 + e ) =12 e+ 3e 2
3h (4h + k ) =12 k+ 3h h2
2b (4a – 5 ) = 8 b– 10abx 2 (2x + 1 ) =2 2+ xx 3
3u (2u – 5v ) =6 u– 15u 2 v3y (2x – 7 ) = 6 y– 21xyt 2 (4t + 3 ) =4 2+ tt 3
p (2p 2 – 5q ) = 2 p– 5p 3 q3
© T Madas
“expand” the following brackets:
3x (5 + x ) =15 x+ 3x 2
2h (6h + k ) =12 k+ 2h h2
3a (3b – 5 ) = 9 a– 15abz 2 (5z + 1 ) = 5 2+ zz 3
2u (2u – 7v ) =4 u–14u 2 v4y (2x – 8 ) = 8 y– 32xyt 2 (6t + 5 ) =6 2+ tt 3
p (7p 2 – 4q ) = 7 p– 4p 3 q5
2x 2(5 + x 2 ) =10 x+2x 4
2h (6h + k ) =12 k+ 2h h2
3a (3ab – 1 ) =9 a– 3abn 3 (4n + 1) =4 3+ nn 4
2u 3(u – 4v ) =2 u– 8u 4 vc (2c 3 – 8) = 2 c– 8c 4
d 4 (3d + 2) =3 4+ dd 5
x 2(3x 3 – 5) = 3 x– 5x 5 2
2
2
2
3
© T Madas
“expand” the following brackets:1
4 (3y – ) = –y34y 1
22 1
823 (2 + )=a 2
13a +a4
32 2
9a 3
(t + )=3t 13 t +t3 3 t 22
(3 + )=xy 32y +x 2y 2x1
212xy
( – )=a bab14
12
18
18 –a 2b 1
16ab
( – )=q ppq13
12
16 –p 2q 1
3pq
( + )=pu 13
12 +u 3v uv6uv 2 2 3 2 3
© T Madas
“expand” the following brackets:
© T Madas
“expand” the following brackets:
© T Madas
© T Madas
“expand” the following brackets:
3(2a + b ) = 6a + 3b2(4x + 3 ) = 8x + 62(3w + 4 ) = 6w + 83(2x – 3y ) = 6x – 9y4(5p + 3 ) =20p + 123(3f – 2 ) = 9f – 6
2(4 + 3a ) = 8 a+ 65(3c – 7 ) =15c – 35
3(2p – 5q ) = 6p – 15qx (x + 3 ) = x 2 + 3u (v + 5 ) =uv + 5
n (3 + m ) = 3 + nm2x (4 – x ) = 8 x– 2
b (b – c ) = b c– b5r (1 + t ) = 5 r+ 5y (y 2 – 4 ) = 3y – 4
xu
nx 2
2
r ty
© T Madas
“expand” the following brackets:
3(3b – 4c ) = 9b – 12cp (p + 6 ) = p2 + 6x (y + 2 ) = xy + 2v (2 + w ) = 2 + vw4t (2 – t ) = 8 t– 4k (k – h ) = k h– k
3d (3 + d ) = 9 d+ 3x (x 2 – 3 ) = 3x – 3
px
vt 2
2
d 2
x
3e (4 + e ) =12 e+ 3e 2
3h (4h + k ) =12 k+ 3h h2
2b (4a – 5 ) = 8 b– 10abx 2 (2x + 1 ) =2 2+ xx 3
3u (2u – 5v ) =6 u– 15u 2 v3y (2x – 7 ) = 6 y– 21xyt 2 (4t + 3 ) =4 2+ tt 3
p (2p 2 – 5q ) = 2 p– 5p 3 q3
© T Madas
“expand” the following brackets:
3x (5 + x ) =15 x+ 3x 2
2h (6h + k ) =12 k+ 2h h2
3a (3b – 5 ) = 9 a– 15abz 2 (5z + 1 ) = 5 2+ zz 3
2u (2u – 7v ) =4 u–14u 2 v4y (2x – 8 ) = 8 y– 32xyt 2 (6t + 5 ) =6 2+ tt 3
p (7p 2 – 4q ) = 7 p– 4p 3 q5
2x 2(5 + x 2 ) =10 x+2x 4
2h (6h + k ) =12 k+ 2h h2
3a (3ab – 1 ) =9 a– 3abn 3 (4n + 1) =4 3+ nn 4
2u 3(u – 4v ) =2 u– 8u 4 vc (2c 3 – 8) = 2 c– 8c 4
d 4 (3d + 2) =3 4+ dd 5
x 2(3x 3 – 5) = 3 x– 5x 5 2
2
2
2
3
© T Madas
“expand” the following brackets:–y3
414 (3y – ) =y 1
22 1
823 (2 + )=a 2
13a +a4
32 2
9a 3
+t3 3 t 2(t + )=3t 13 t2
32 +x 2y 2(3 + )=xy yx1
212xy
( – )=a bab14
12
18
18 –a 2b 1
16ab
( – )=q ppq13
12
16 –p 2q 1
3pq
+u 3v uv( + )=pu 13
126uv 2 2 3 2 3
© T Madas
“expand” the following brackets:
© T Madas
“expand” the following brackets:
© T Madas