10: y=4−x2( from Problem 6) 11: Prove that g(x)=x−24x+1 has no relative maximum or minimum. 12: Given f′(x)=x2+5x−14,
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10: y=4−x2( from Problem 6) 11: Prove that g(x)=x−24x+1 has no relative maximum or minimum. 12: Given f′(x)=x2+5x−14,
10: y=4−x2( from Problem 6) 11: Prove that g(x)=x−24x+1 has no relative maximum or minimum. 12: Given f′(x)=x2+5x−14, (a) find the critical numbers for f(x) and (b) classify the critical numbers as locating relative maxima or minima or saddle points.
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