∫0π4dθ∫04secθrdr\int _0^{\frac {\pi}{4}}d \theta \int_0^{4\sec \theta}rdr∫04πdθ∫04secθrdr =12∫0π416sec2θdθ=\frac {1}{2}\int_0^{\frac{\pi}{4}}16\sec^2\theta d\theta=21∫04π16sec2θdθ =[secθ=1cosθ]=[\sec \theta =\frac{1}{\cos\theta}]=[secθ=cosθ1] =8tanθ∣0π4=8\tan\theta|_0^{\frac {\pi}{4}}=8tanθ∣04π =8=8=8 The sketch is attached below.
Need a fast expert's response?
and get a quick answer at the best price
for any assignment or question with DETAILED EXPLANATIONS!
Dear Promise Omiponle, a sketch of the region was added to a solution of the question.
why do you keep declining my question, instead of telling me where the sketch is? I did not see the sketch in the answer meant to be on this page (which is for some reason in progress again) and I cannot find another instance of this question where this question was answered by you.
A sketch of the region was added to a solution of the question.
you didn't sketch the region....
Comments
Dear Promise Omiponle, a sketch of the region was added to a solution of the question.
why do you keep declining my question, instead of telling me where the sketch is? I did not see the sketch in the answer meant to be on this page (which is for some reason in progress again) and I cannot find another instance of this question where this question was answered by you.
A sketch of the region was added to a solution of the question.
you didn't sketch the region....