Question: Find the average value of the function f(x)=5+x^(2) on the interval -2,4 . Solution With a=-2 and b=4 , we have f_(ave )=(1)/(b-a)int_a^b f(x)dx =(1)/((4-()int_(-2)^4
Find the average value of the function
f(x)=5+x^(2)on the interval
-2,4.\ Solution\ With
a=-2and
b=4, we have\
f_(ave )=(1)/(b-a)\\\\int_a^b f(x)dx\ =(1)/((4-()\\\\int_(-2)^4 (5+x^(2))dx))
\ =[
]_(-2)^(4)\ 
Find the average value of the function f(x)=5+x2 on the interval [2,4]. Solution With a=2 and b=4, we have fave=ba1abf(x)dx=4(124(5+x2)dx=61[3x3+3x
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