What is expand e^3(t^2-3sin(t)) ?

The solution to expand e^3(t^2-3sin(t)) is e^3t^2-3e^3sin(t)

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expand e^3(t^2-3sin(t))

expand

e^{3} (t^{2} - 3 sin (t))

e^{3} t^{2} - 3 e^{3} sin (t)

Solution steps

e^{3} (t^{2} - 3 sin (t))

Apply the distributive law:

a (b - c) = ab - a c

a = e^{3}, b = t^{2}, c = 3 sin (t)

= e^{3} t^{2} - e^{3} \cdot 3 sin (t)

= e^{3} t^{2} - 3 e^{3} sin (t)

\frac{9}{2 ( x + h ) - 1}

(s - 3) (s + 2 = 5)

(x) (ln (x) + 1)

(\cdot + 4) (x + 4)

\frac{3 ( - 3 y + 12 )}{16}

What is expand e^3(t^2-3sin(t)) ?
The solution to expand e^3(t^2-3sin(t)) is e^3t^2-3e^3sin(t)