This problem finds the derivative of a function at a point using the formal definition.The process is broken down into the following steps: ALet f(x) be the functiona=andb=x+9Evaluate the limit as h→>>Then the limit limh-0to calculate f'(9) =Ot31gf(9+h)-f(9)h0-1h-0 ah+bcan be simplified to limTfor:Nov 23 5:13

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problem finds the derivative of a function at a point using the formal definition. The process is broken down into the following steps: 1 Let f(x) be the function x +9 a and b= 1 . f(9+h)-f(9) Then the limit lim h-0 h Evaluate the limit as h→ to calculate f'(9) 0 -1 h-0 ah+b can be simplified to lim - for:

problem finds the derivative of a function at a point using the formal definition. The process is broken down into the following steps: 1 Let f(x) be the function x +9 a and b= 1 . f(9+h)-f(9) Then the limit lim h-0 h Evaluate the limit as h→ to calculate f'(9) 0 -1 h-0 ah+b can be simplified to lim - for:

Calculus For The Life Sciences

2nd Edition

ISBN:9780321964038

Author:GREENWELL, Raymond N., RITCHEY, Nathan P., Lial, Margaret L.

Publisher:GREENWELL, Raymond N., RITCHEY, Nathan P., Lial, Margaret L.

Chapter4: Calculating The Derivative

Section4.4: Derivatives Of Exponential Functions

Problem 20E

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