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AP Calculus AB/Unit 8: Applications of Integration
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Average Flow Rate Over an Interval
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The flow rate of water, in gallons per minute, through a municipal pipeline $$t$$ hours after midnight is modeled by the function $$Q(t) = 30 + 8 \sin\left(\displaystyle\frac{\pi t}{4}\right) + 5 \cos\left(\displaystyle\frac{\pi t}{2}\right)$$. What is the average flow rate of water through the pipeline between midnight ($$t = 0$$) and 4 A.M. ($$t = 4$$)?

A

$$\displaystyle 36.28$$

B

$$\displaystyle 37.15$$

C

$$\displaystyle 35.09$$

D

$$\displaystyle 33.92$$

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