Answer
Step by step text solution for Evaluate : int (cosx dx)/((1+sinx)(2+sinx)) by MATHS experts to help you in doubts & scoring excellent marks in Class 12 exams.
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MODERN PUBLICATION-INTEGRATION-PROBLEM
- Evaluate : int0^(π/2) (cos x-sin x)dx.
01:24
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- Evaluate : int0^(π/2) (cos 2x dx)/(cos x + sin x)
01:58
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- Evaluate : int (cosx dx)/((1+sinx)(2+sinx))
01:56
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- Evaluate : int (d theta)/(4cos^2 theta + 9 sin^2 theta)
03:11
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- Evaluate the following integrals int(dx)/(7-x^2+6x)
03:29
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- Integrate : int (3x dx)/(x^2-x-2)
04:02
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- Evaluate : int sqrt(1-sinx) dx for x in (π/2,π)
02:54
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- Evaluate int (dx)/(3e^x - 1)
02:34
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- Evaluate : int0^1 ln(1/x - 1) dx
03:15
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- Evaluate inte^(tan-1)x((1+x+x^2)/(1+x^2))dx.
03:13
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- Evaluate : int e^x ((1-sinx)(1-cosx)) dx
06:40
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- Evaluate : int (xe^x)/(x+1)^(2) dx
02:03
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- Integrate : int (dx) / (sin^2 x - 3 cos^2 x)
02:02
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- intdx/((2-x)sqrt(5-4x+x^2))
05:13
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- Evaluate int tan^-1 sqrt((1-x)/(1+x))dx
07:22
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- Integrate : int (x+1)/(x+2)^2 e^x dx
01:45
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- Evaluate : int sqrt(x^2 + a^2)/x dx.
03:26
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- Evaluate int1/(2sinx+3cosx)dx.
06:08
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- int(pi//6)^(pi//3)dx/(1+sqrtcotx)
03:29
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- Evaluate : int sin(log x) dx
01:01
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