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4:45 1 l LTE 2.1 Avg and Inst rate... TTactice Calculus Find the average rate of change of each function on the given interval. Use appropriate units if necessary. A(t) = 2*; [2,4] t represents years A represents dollars f(x) = x² – 2; [-1,3] 3m h(m) = tan(m) + 4; h represents hair m represents months a(x) = In x on the interval 2 < x < 7. f(x) = cos x on the interval –1 < x S 0.

4:45 1 l LTE 2.1 Avg and Inst rate... TTactice Calculus Find the average rate of change of each function on the given interval. Use appropriate units if necessary. A(t) = 2*; [2,4] t represents years A represents dollars f(x) = x² – 2; [-1,3] 3m h(m) = tan(m) + 4; h represents hair m represents months a(x) = In x on the interval 2 < x < 7. f(x) = cos x on the interval –1 < x S 0.

Advanced Engineering Mathematics
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
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Find the average rate of change of each function on the given interval. Use appropriate units if necessary.
4:45 1 | LTE 2.1 Avg and Inst rate... acticC Calculus Find the average rate of change of each function on the given interval. Use appropriate units if necessary. A(t) = 2'; [2,4] t represents years A represents dollars f(x) = x² - 2; (-1,3) h(m) = tan(m) + 4; h represents hair m represents months a(x) = In x on the interval 2 < x 5 7. f(x) = cos x on the interval –1 5 x s 0.
Transcribed Image Text:4:45 1 | LTE 2.1 Avg and Inst rate... acticC Calculus Find the average rate of change of each function on the given interval. Use appropriate units if necessary. A(t) = 2'; [2,4] t represents years A represents dollars f(x) = x² - 2; (-1,3) h(m) = tan(m) + 4; h represents hair m represents months a(x) = In x on the interval 2 < x 5 7. f(x) = cos x on the interval –1 5 x s 0.
Expert Solution
Step 1

Given that the functions

 i)f(x)=x2-2;[-1,3]ii)A(t)=2t; [2,4], t-years, A-dollarsiii)h(m)=tan(m)+4; π4,3π4, h-hair, m-monthsiv)a(x)=ln x; [2,7]v)f(x)=cos x; [-1,0]

To find the average rate of change of each functions:

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