Review Formulas (8) and (9) in Section 2.1 and use theMean-Value Theorem to show that if
Chapter 4, Problem 18(choose chapter or problem)
Review Formulas ( 8 ) and (9) in Section 2.1 and use the Mean-Value Theorem to show that if f is differentiable on \((-\infty,+\infty)\), then for any interval \(\left[x_{0}, x_{1}\right]\) there is at least one point in \(\left(x_{0}, x_{1}\right)\) where the instantaneous rate of change of y with respect to x is equal to the average rate of change over the interval.
Equation Transcription:
Text Transcription:
(-infinity,+infinity)
[x_0,x_1]
(x_0,x_1)
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