What is expand (9sqrt(x)+4)(8sqrt(x)-9)' ?

The solution to expand (9sqrt(x)+4)(8sqrt(x)-9)' is 9sqrt(x)(8sqrt(x)-9)'+4(8sqrt(x)-9)'

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expand (9sqrt(x)+4)(8sqrt(x)-9)'

expand

(9 x + 4) (8 x - 9)^{'}

9 x (8 x - 9)' + 4 (8 x - 9)'

Solution steps

(9 x + 4) (8 x - 9)^{'}

Apply the distributive law:

a (b + c) = ab + a c

a = (8 x - 9)^{'}, b = 9 x, c = 4

= (8 x - 9)^{^{'}} 9 x + (8 x - 9)^{^{'}} 4

= 9 x (8 x - 9)^{^{'}} + 4 (8 x - 9)^{^{'}}

(1 + sin (α)) 8

cos (2 (x + i y))

- 14 (8 - 3)

\frac{e ^{- s} + s ^{2} + s - 10}{( s - 1 ) ( s - 2 ) ( s + 4 )}

so l v e (6 (x - 2) (x + 1))

What is expand (9sqrt(x)+4)(8sqrt(x)-9)' ?
The solution to expand (9sqrt(x)+4)(8sqrt(x)-9)' is 9sqrt(x)(8sqrt(x)-9)'+4(8sqrt(x)-9)'