What is expand h(t-4)*e^{t-4} ?

The solution to expand h(t-4)*e^{t-4} is e^{t-4}ht-4e^{t-4}h

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expand h(t-4)*e^{t-4}

expand

h (t - 4) \cdot e^{t - 4}

e^{t - 4} h t - 4 e^{t - 4} h

Solution steps

h (t - 4) e^{t - 4}

= e^{t - 4} h (t - 4)

Apply the distributive law:

a (b - c) = ab - a c

a = h e^{t - 4}, b = t, c = 4

= h e^{t - 4} t - h e^{t - 4} \cdot 4

= e^{t - 4} h t - 4 e^{t - 4} h

(6 x + 4 z = 36) 2

e^{x} (a cos (x) + b sin (x))

n o t ab l es (2 - 5 x) (5 x + 2)

\frac{6 ( x + h ) + 5}{5 ( x + h ) - 6}

\frac{n ( n + 1 )}{6}

What is expand h(t-4)*e^{t-4} ?
The solution to expand h(t-4)*e^{t-4} is e^{t-4}ht-4e^{t-4}h