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(Solved): \# 17) Suppose \( f^{\prime \prime} \) is continous on \( (-\infty, \infty) \). (a) If \( f^{\prime ...




\# 17) Suppose \( f^{\prime \prime} \) is continous on \( (-\infty, \infty) \).
(a) If \( f^{\prime}(2)=0 \) and \( f^{\prime
\# 17) Suppose \( f^{\prime \prime} \) is continous on \( (-\infty, \infty) \). (a) If \( f^{\prime}(2)=0 \) and \( f^{\prime \prime}(2)=-5 \) what can you say about \( f \) ? (b) If \( f^{\prime}(6)=0 \) and \( f^{\prime \prime}(6)=0 \) what can you say about \( f \) ?


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a) Given that f?(2)=0 and f?(2)=?5 There
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