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IntegrationQuestion and Answers: Page 50
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Question and Answers Forum |
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IntegrationQuestion and Answers: Page 50 |
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| Prove the; β«_(ββ) ^β (1/(1 + x^2 )) dx = π ^({Z.A}) |
| Prove the; (tan π + ((cos π)/(1 + sin π))) sin π = π ^([Z.A]) |
| prove π= Re (β«_0 ^( 1) Li_( 2) ( (1/x) ) )dx = ΞΆ (2) βββm.nβββ |
| very nice to problem: find in closed form; β«_0 ^1 log (1βx^2 ) log^(n ) (1βx) dx; n β N^+ ^(z.) |
| How do you all to prove Integral; Prove the; β« (((In x)2)/x) dx = (1/3) (In x)^3 |
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| solution with residu theorem β«_0 ^β (x^2 /(x^4 +2x^2 +2))dx=? |
| calculate Ξ© = β«_0 ^( 1) ((( Arctanh (x))/x^ ))^( 2) dx =? ββ m.n ββ |
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| β«(1/(cos x)) |
| β«(e^x /x) |
| β«_0 ^β ((t(e^(4t) β1)(ln(i)+t))/e^(2t) )dt=? by M.A |
| β«_0 ^1 ((arccotgh(x))/(1βx^2 ))dx=? by M.A |
| β«_0 ^1 ((ln(xβ1)ln(1βx))/x)dx=? β«_0 ^1 ((ln(xβ1)ln(1+x))/x)dx=? by M.A |
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| β«_0 ^1 (((ln(1+x))/x))^2 dx=? by M.A |
| β«_0 ^1 ln(1+x)ln(1βx)dx=? by MATH.AMIN ββββββββββββββββββββ |
| CALCULUS β«_0 ^1 (x^(2nβ1) /(x+1))dx=? nβ₯1 |
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| Prove that; β«_(ββ) ^0 e^(ββ£tβ£) dt = 1 |
| β«((sec^2 x)/((secx+tanx)^(9/2) ))dx |
| β«_(β1) ^( 1) ((1/(1βax)))ln (((1+x)/(1βx))) dx |
| Show that; β«_1 ^β ((In x)/x^4 ) dx = (1/9) |
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