Find the indefinite integral.
-$\int 3 \sin ( t - \pi ) d t$
A) 3 cos(t - π) + C
B) -3 cos t + C
C) -3 cos(t - π) + C
D) 3π cos(t - π) + C
E) none of these

Name: Find the indefinite integral. -$\int 3 \sin ( t - \pi ) d t$ A) 3 cos(t - π) + C B) -3 cos t + C C) -3 cos(t - π) + C D) 3π cos(t - π) + C E) none of these
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Question

Find the indefinite integral. 
-$\int 3 \sin ( t - \pi ) d t$
A) 3 cos(t - π) + C
B) -3 cos t + C
C) -3 cos(t - π) + C
D) 3π cos(t - π) + C
E) none of these

Quizplus · Accepted Answer

The integral of $3 \sin(t - \pi)$ is $-3 \cos(t - \pi) + C$, because the integral of $\sin x$ is $-\cos x + C$, and the constant factor 3 remains unchanged.

Find the Indefinite Integral ∫3sin⁡(t−π)dt\int 3 \sin ( t - \pi ) d t∫3sin(t−π)dt

Find the Indefinite Integral $\int 3 \sin ( t - \pi ) d t$