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(4/3x+3/4y)^3...

`(4/3x+3/4y)^3`

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(4/(3)x-3/(4)y)^(3) is equal to

Simplify (3x+4y)^(3)-(3x-4y)^(3)-216xy

Simplify: (3x-4y)^(3)-(3x+4y)^(3)

Write each of the following in the expanded form (i)(4x+3y)^(^^)3+(4x-3y)^(^^)3 (ii) (4x+3y)^(^^)3-(4x-3y)^(^^)3

(3x - 4y)^(2) - (4x + 3y)^(2) = "______" .

If x^(3)=y^(4) prove that (x/y)^(4/3)+(y/x)^(3/4)=x^(1/3)+y^(-1/4)

Evaluate : (viii) (3x + 4y) (3x -4y) (9x^2 + 16y^2)

Solve : {:((34)/(3x+4y)+(15)/(3x-2y)=5),((25)/(3x-2y)-(8.50)/(3x+4y)=4.5):}