What is expand e^{5t-30}h(t-6) ?

The solution to expand e^{5t-30}h(t-6) is e^{5t-30}th-6e^{5t-30}h

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expand e^{5t-30}h(t-6)

expand

e^{5 t - 30} h (t - 6)

e^{5 t - 30} t h - 6 e^{5 t - 30} h

Solution steps

e^{5 t - 30} h (t - 6)

Apply the distributive law:

a (b - c) = ab - a c

a = e^{5 t - 30} h, b = t, c = 6

= e^{5 t - 30} h t - e^{5 t - 30} h \cdot 6

= e^{5 t - 30} t h - 6 e^{5 t - 30} h

(800 - 2 T = \frac{800}{9.81} a) (- 1)

3 x^{\circ} (5 x + 2)

e (3 e^{2} - 5 e + 7)

\frac{1}{( 6 + e ) ln ( 3 + e )}

5 (\frac{4 x - 3}{25})

What is expand e^{5t-30}h(t-6) ?
The solution to expand e^{5t-30}h(t-6) is e^{5t-30}th-6e^{5t-30}h