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106) Iff"(x) <0x € (a, b) and c is a point such that a and (c,f(c)) is the point lying on the curve for which F(c) is maximum, then f'(c) is equal to (a) (b) (c) f(b)-f(a) b-a 2f(b)-f(a) 2b-a 2(f(b)-f(a)) b-a (d) 0

106) Iff"(x) <0x € (a, b) and c is a point such that a and (c,f(c)) is the point lying on the curve for which F(c) is maximum, then f'(c) is equal to (a) (b) (c) f(b)-f(a) b-a 2f(b)-f(a) 2b-a 2(f(b)-f(a)) b-a (d) 0

Elementary Linear Algebra (MindTap Course List)
Elementary Linear Algebra (MindTap Course List)
8th Edition
ISBN:9781305658004
Author:Ron Larson
Publisher:Ron Larson
Chapter6: Linear Transformations
Section6.CR: Review Exercises
Problem 41CR: For T:P4R5, and rank (T)=3, find nullity (T).
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(C) 106) Iff"(x) <0Vxe (a, b) and c is a point such that a<c<b and (c,f(c)) is the point lying on the curve for which F(c) is maximum, then f '(c) is equal to (a) (c) f(b)-f(a) b-a 2f(b)-f(a) 2b-a (b) 2(f(b)-f(a)) b-a (d) 0
Transcribed Image Text:(C) 106) Iff"(x) <0Vxe (a, b) and c is a point such that a<c<b and (c,f(c)) is the point lying on the curve for which F(c) is maximum, then f '(c) is equal to (a) (c) f(b)-f(a) b-a 2f(b)-f(a) 2b-a (b) 2(f(b)-f(a)) b-a (d) 0
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