For $f(x)=x^{2}\left(8+x^{3}\right)^{10}$ , Find a Function $F(x)$ Such That $F^{\prime}(x)=f(x)$ And $F(0)=0$
A) $\frac{1}{33}\left(\left(8+x^{3}\right)^{11}\right)$

question 62

Multiple Choice

For $f(x) =x^{2}\left(8+x^{3}\right) ^{10}$ , find a function $F(x)$ such that $F^{\prime}(x) =f(x)$ and $F(0) =0$ .

• A) \(\frac{1}{33}\left(\left(8+x^{3}\right)^{11}\right)\)
• B) \(\frac{1}{33}\left(\left(8+x^{3}\right)^{11}-8^{11}\right)\)
• C) \(\frac{1}{99}\left(\left(8+x^{3}\right)^{11}-8^{11}\right)\)
• D) \(\frac{x}{99}\left(8+x^{3}\right)^{11}\)

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