Solution Found!
Using the integral of see3 u By reduction formula 4 in
Chapter 4, Problem 64E(choose chapter or problem)
QUESTION:
Using the integral of \(\sec ^{3} u\) By reduction formula 4 in Section 7.2,
\(\int \sec ^{3} u d u=\frac{1}{2}(\sec u \tan u+\ln |\sec u+\tan u|)+C\).
Graph the following functions and find the area under the curve on the given interval.
\(f(x)=\left(4+x^{2}\right)^{1 / 2}\),[0,2]
Questions & Answers
QUESTION:
Using the integral of \(\sec ^{3} u\) By reduction formula 4 in Section 7.2,
\(\int \sec ^{3} u d u=\frac{1}{2}(\sec u \tan u+\ln |\sec u+\tan u|)+C\).
Graph the following functions and find the area under the curve on the given interval.
\(f(x)=\left(4+x^{2}\right)^{1 / 2}\),[0,2]
ANSWER:Problem 64ESolution:-Step1Given thatf(x)=, [0,2]Step2 To findGraph the following functions and find the area under