What is expand (y+ln|e^y-2|)*e ?

The solution to expand (y+ln|e^y-2|)*e is ey+eln|e^y-2|

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expand (y+ln|e^y-2|)*e

expand

(y + ln ∣ e^{y} - 2 ∣) \cdot e

ey + e ln ∣ e^{y} - 2 ∣

Solution steps

(y + ln ∣ e^{y} - 2 ∣) e

= e (y + ln ∣ e^{y} - 2 ∣)

Apply the distributive law:

a (b + c) = ab + a c

a = e, b = y, c = ln ∣ e^{y} - 2 ∣

= ey + e ln ∣ e^{y} - 2 ∣

(e^{i x} - 1) \cdot (e^{- i x} - 1)

(e - 23) (e - 23)

(4 - 4 sin (x))^{2}

3 (x - 4) - 4 (2 x - d = 5)

(1 + 2 x) d x

What is expand (y+ln|e^y-2|)*e ?
The solution to expand (y+ln|e^y-2|)*e is ey+eln|e^y-2|