`a) x^2 + 6x + 9` `b) x^2 + x + 1/4` `a) (2x-5)(x+2) – 2x(x-1) = 15` `a) 2 . 3^x = 162` `1) (-3)/11 + 7/15 + 8/(-11) – (-3)/(

`a) x^2 + 6x + 9`
`b) x^2 + x + 1/4`
`a) (2x-5)(x+2) – 2x(x-1) = 15`
`a) 2 . 3^x = 162`
`1) (-3)/11 + 7/15 + 8/(-11) – (-3)/(-4) + 9/15`
`d) (1 – 2x)^2 + (2x+1)(1-2x)= 18`

1 bình luận về “`a) x^2 + 6x + 9` `b) x^2 + x + 1/4` `a) (2x-5)(x+2) – 2x(x-1) = 15` `a) 2 . 3^x = 162` `1) (-3)/11 + 7/15 + 8/(-11) – (-3)/(”

  1. a) x^2 + 6x + 9
    = x^2 + 2 . x . 3 + 3^2
    = (x+3)^2
    b) x^2 + x + 1/4
    = x^2 + 2 . x . 1/2 + (1/2)^2
    = (x+1/2)^2
    a) (2x-5)(x+2) – 2x(x-1) = 15
    => 2x^2 – 5x + 4x – 10 – 2x^2 + 2x = 15
    => x – 10 = 15
    => x = 25
    Vậy x = 25
    a) 2 . 3^x = 162
    => 3^x = 162 : 2
    => 3^x = 81 = 3^4
    => x = 4
    Vậy x = 4
    1) (-3)/11 + 7/15 + 8/(-11) – (-3)/(-4) + 9/15
    = ((-3)/11 + 8/(-11)) + (7/15 + 9/15) – 3/4
    = -1 + 16/15 – 3/4
    = -60/60 + 64/60 – 45/60
    = -41/60
    d) (1 – 2x)^2 + (2x+1)(1-2x)= 18
    => [1^2 – 2 . 1 . 2x + (2x)^2] + [1^2 – (2x)^2]= 18
    => 1 – 4x + 4x^2 + 1 – 4x^2 = 18
    => -4x + 2 = 18
    => -4x = 16
     

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