Suppose $F(x)=5 \sin x+x+7$ .Find the total area bounded by F(x), x = 0, x = $\pi$ and y = 0.Round to 2 decimal places.

Name: Suppose $F(x)=5 \sin x+x+7$ .Find the total area bounded by F(x), x = 0, x = $\pi$ and y = 0.Round to 2 decimal places.
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Question

Suppose $F(x)=5 \sin x+x+7$ .Find the total area bounded by F(x), x = 0, x =  $\pi$ and y = 0.Round to 2 decimal places.

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The Answer of Suppose $F(x)=5 \sin x+x+7$ .Find the total area bounded by F(x), x = 0, x =  $\pi$ and y = 0.Round to 2 decimal places.

Suppose F(x)=5sin⁡x+x+7F(x)=5 \sin x+x+7F(x)=5sinx+x+7 Find the Total Area Bounded by F(x), X = 0

Suppose $F(x)=5 \sin x+x+7$ Find the Total Area Bounded by F(x), X = 0