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5. If f(3) = 3 and F"(x) = 2 for 3 ≤x≤ 5, how small canf(s) possibly be?

5. If f(3) = 3 and F"(x) = 2 for 3 ≤x≤ 5, how small canf(s) possibly be?

Calculus: Early Transcendentals
Calculus: Early Transcendentals
8th Edition
ISBN:9781285741550
Author:James Stewart
Publisher:James Stewart
Chapter1: Functions And Models
Section: Chapter Questions
Problem 1RCC: (a) What is a function? What are its domain and range? (b) What is the graph of a function? (c) How...
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Str. Ada Pury & CPenryn Fars Land Fox's Bruce B Home B C.Walsingham Waigat Str Dislo D Cumberland. Str. Dirko R Burnett Godthaab Lichtenfe F.C.Dan Gruahs CLowenom Foldungen 142 R Hotar ICELAND Langanes ROM M'Heda Reikiav Skalholl Bendiord Faroe P Vigten P Christiansund. and Bergen Pe Memorand 6. IF f(3) = 3 and F'(x) = 2 for 3≤x≤ 5, how small can f(s) possibly be? By mean value Theorem there exist Cin (3,5) Such that | F(5) - f(3) = f ( ₁ ) (4-1) S
Transcribed Image Text:Str. Ada Pury & CPenryn Fars Land Fox's Bruce B Home B C.Walsingham Waigat Str Dislo D Cumberland. Str. Dirko R Burnett Godthaab Lichtenfe F.C.Dan Gruahs CLowenom Foldungen 142 R Hotar ICELAND Langanes ROM M'Heda Reikiav Skalholl Bendiord Faroe P Vigten P Christiansund. and Bergen Pe Memorand 6. IF f(3) = 3 and F'(x) = 2 for 3≤x≤ 5, how small can f(s) possibly be? By mean value Theorem there exist Cin (3,5) Such that | F(5) - f(3) = f ( ₁ ) (4-1) S
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