What is expand (e^x-1)(sin(x)) ?

The solution to expand (e^x-1)(sin(x)) is e^xsin(x)-sin(x)

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expand (e^x-1)(sin(x))

expand

(e^{x} - 1) (sin (x))

e^{x} sin (x) - sin (x)

Solution steps

(e^{x} - 1) (sin (x))

= (sin (x)) (e^{x} - 1)

Apply the distributive law:

a (b - c) = ab - a c

a = (sin (x)), b = e^{x}, c = 1

= (sin (x)) e^{x} - (sin (x)) \cdot 1

= e^{x} (sin (x)) - 1 \cdot (sin (x))

Simplify

e^{x} (sin (x)) - 1 \cdot (sin (x)) : e^{x} sin (x) - sin (x)

= e^{x} sin (x) - sin (x)

\frac{( y - 6 ) ( y + 3 )}{( 2 y + 3 ) ( y + 1 )}

\frac{u - 1}{u}

\frac{d}{d x} ((x) (x^{2} + y^{2}))

- 8 (4 n - 1 = 2 (9 - 3 n))

What is expand (e^x-1)(sin(x)) ?
The solution to expand (e^x-1)(sin(x)) is e^xsin(x)-sin(x)