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下列计算正确的是 ( )
a 2 · a 3 = a 6
( x + y ) 2 = x 2 + y 2
( a 5 ÷ a 2 ) 2 = a 6
( - 3 xy ) 2 = 9 x y 2
下列运算正确的是 ( )
2 x 2 y + 3 xy = 5 x 3 y 2
( - 2 a b 2 ) 3 = - 6 a 3 b 6
( 3 a + b ) 2 = 9 a 2 + b 2
( 3 a + b ) ( 3 a - b ) = 9 a 2 - b 2
x 2 · x 3 = x 6
x y 2 - 1 4 x y 2 = 3 4 x y 2
( 2 x y 2 ) 2 = 4 x y 4
( a - 3 ) 2 = a 2 - 9
a 2 · a 4 = a 8
9 = ± 3
- 8 3 = - 2
已知 a + b = 3 , a 2 + b 2 = 5 ,则 ab = .
当 a = 3 , b = − 1 时,求下列代数式的值.
(1) ( a + b ) ( a − b ) ;
(2) a 2 + 2 ab + b 2 .
( - 2 ) 2 = - 2
( x - y ) 2 = x 2 - y 2
2 + 3 = 5
( - 3 a ) 2 = 9 a 2
定义:形如 a + bi 的数称为复数(其中 a 和 b 为实数, i 为虚数单位,规定 i 2 = − 1 ) , a 称为复数的实部, b 称为复数的虚部.复数可以进行四则运算,运算的结果还是一个复数.例如 ( 1 + 3 i ) 2 = 1 2 + 2 × 1 × 3 i + ( 3 i ) 2 = 1 + 6 i + 9 i 2 = 1 + 6 i − 9 = − 8 + 6 i ,因此, ( 1 + 3 i ) 2 的实部是 − 8 ,虚部是6.已知复数 ( 3 − mi ) 2 的虚部是12,则实部是 ( )
A. − 6 B.6C.5D. − 5
已知实数、满足,求代数式的值.
5 ab - 3 a = 2 b
( - 3 a 2 b ) 2 = 6 a 4 b 2
( a - 1 ) 2 = a 2 - 1
2 a 2 b ÷ b = 2 a 2
2 a + a = 2 a 2
( - a ) 2 = - a 2
( ab ) 2 = a 2 b 2
x 3 + x 4 = x 7
x 3 · x 2 = x 6
( - 3 x ) 2 = 9 x 2
A. a 2 + 2 a = 3 a 3 B. ( − 2 a 3 ) 2 = 4 a 5
C. ( a + 2 ) ( a − 1 ) = a 2 + a − 2 D. ( a + b ) 2 = a 2 + b 2
设 M = x + y , N = x - y , P = xy .若 M = 1 , N = 2 ,则 P = .
A. ( x + y ) 2 = x 2 + y 2 B. 2 x 2 y + 3 x y 2 = 5 x 3 y 3
C. ( - 2 a 2 b ) 3 = - 8 a 6 b 3 D. ( - x ) 5 ÷ x 2 = x 3
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