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OSWAAL PUBLICATION-INTEGRALS-INDEFINITE INTEGRALS (SHORT ANSWER TYPE QUESTIONS - I)
- Evalute: intsin^3xdx
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- Find : int(dx)/((x+1)(x+2)).
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- int(1)/(sin^(2)x cos^(2)x)dx=
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- Evaluate : intlog xdx
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- Evaluate : int log(sinx).(cotx)dx.
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- int e^(x) sec x (1 + tan x) dx.
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- Evaluate int(3x^2)/(1+x^6)dx
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- Evaluate : int(cos2x+2sin^2x)/(cos^2x)dx
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- Evaluate : int(dx)/(x^2-6x+13)
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- Evaluate: int(cos2x)/(sinx+cosx)^2dx
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- Evaluate : int(cos2x-cos2alpha)/(cosx-cos alpha)dx.
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- Evaluate: int(dx)/(x-sqrtx).
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- Evaluate : int (e^x(x-1))/(x^2)dx.
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- Evaluate : int(sin^(2)x)/(1+cosx)dx.
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- Integrate sinx.sin(cosx) with respect to x.
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- Evaluate : inte^(x)[(1+sinxcosx)/(cos^(2)x)]dx.
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- Evaluate : int tan^(8)x sec^(4)xdx.
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- Verify the following using the concept of integration as an antideriva...
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