Simplify this expression and take the root, if possible:Write the following expression without the fraction bar and simplify it as far as possible:Solve the following for the unknown x:Solve the following for the unknown x:Compute the first derivative f ’(x): f (x) = 24 6 2 3n 1 3n nn n 1 nx y zx y z  x 62x x 105 5  7x 9 3x 68 2 

sing the product rule, quotient rule or chain rule, differentiate each ofthe following functions.i. f (x) = 6x19e−4xii. f (x) = ln(3 x9 + 4)

f=x'y+xyz’ find f'

Find the derivative of f left parenthesis x right parenthesis equals fraction numerator 3 e to the power of 7 x end exponent over denominator 4 x cubed plus 3 x minus 1 end fraction.A. f apostrophe left parenthesis x right parenthesis equals fraction numerator 84 x cubed e to the power of 7 x end exponent minus 36 x squared e to the power of 7 x end exponent plus 63 x e to the power of 7 x end exponent minus 30 e to the power of 7 x end exponent over denominator open parentheses 4 x cubed plus 3 x minus 1 close parentheses squared end fractionB. f apostrophe left parenthesis x right parenthesis equals fraction numerator 84 x cubed e to the power of 7 x end exponent plus 36 x squared e to the power of 7 x end exponent plus 63 x e to the power of 7 x end exponent minus 12 e to the power of 7 x end exponent over denominator open parentheses 4 x cubed plus 3 x minus 1 close parentheses squared end fractionC. f apostrophe left parenthesis x right parenthesis equals fraction numerator 21 e to the power of 7 x end exponent over denominator 12 x squared plus 3 end fractionD. f apostrophe left parenthesis x right parenthesis equals fraction numerator short dash 84 x cubed e to the power of 7 x end exponent plus 36 x squared e to the power of 7 x end exponent minus 63 x e to the power of 7 x end exponent plus 30 e to the power of 7 x end exponent over denominator open parentheses 4 x cubed plus 3 x minus 1 close parentheses squared end fraction

Write an expression for the sequence of operations described below.add y and z, then divide 6 by the resultDo not simplify any part of the expression.

For the function f, of, x, equals, left parenthesis, 6, x, right parenthesis, start superscript, one third, end superscriptf(x)=(6x) 31​ , find f, to the power minus 1 , left parenthesis, x, right parenthesisf −1 (x).