Tom N. answered 06/21/19
Strong proficiency in elementary and advanced mathematics
The integral becomes π∫1e^2[(2-(-2))2- ( Lnx -(-2))2]dx which equals π∫1e^2[42 -(lnx +2)2]dx.
Avishi A.
asked 06/21/19Set up, but do not evaluate, the integral which gives the volume when the region bounded by the curves y = In(x), y = 2, x = 1 is revolved around the line y = -2.
Tom N. answered 06/21/19
Strong proficiency in elementary and advanced mathematics
The integral becomes π∫1e^2[(2-(-2))2- ( Lnx -(-2))2]dx which equals π∫1e^2[42 -(lnx +2)2]dx.
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