[Step-by-Step] In each part, find all critical points, and use the second derivative test (where possible) to classify them as relative maxima, relative
Question: In each part, find all critical points, and use the second derivative test (where possible) to classify them as relative maxima, relative minima, or neither.
- \(f(x)=x^{-1 / 2}+\frac{1}{9} x^{1 / 2}\)
- \(f(x)=x^{2}+8 / x\)
- \(f(x)=\sin ^{2} x-\cos x, \quad 0 \leq x \leq 2 \pi\)
Deliverable: Word Document 
![[Steps Shown] As shown in the accompanying](/images/solutions/MC-solution-library-62400.jpg "[Steps Shown] As shown in the accompanying figure, suppose that")
[Steps Shown] As shown in the accompanying figure, suppose that
Solution: In each part, determine whether all of the hypotheses
![[Step-by-Step] Evaluate the integral ∫ √1+x^-2 /](/images/solutions/MC-solution-library-62402.jpg "[Step-by-Step] Evaluate the integral ∫ √1+x^-2 / 3 d")
[Step-by-Step] Evaluate the integral ∫ √1+x^-2 / 3 d
Solution: Evaluate the integrals using the Fundamental Theorem
(See Steps) A 10 -gram tumor is discovered in a laboratory rat on
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