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Integrate the following function w.r.t. x:
x9.sec2(x10)
Concept: Methods of Integration: Integration by Substitution
Integrate the following functions w.r.t.x:
`(2sinx cosx)/(3cos^2x + 4sin^2 x)`
Concept: Methods of Integration: Integration by Substitution
Integrate the following functions w.r.t.x:
cos8xcotx
Concept: Methods of Integration: Integration by Substitution
Evaluate the following:
`int (1)/(25 - 9x^2)*dx`
Concept: Methods of Integration: Integration by Substitution
Evaluate the following:
`int sinx/(sin 3x) dx`
Concept: Methods of Integration: Integration by Substitution
Evaluate the following integrals:
`int (7x + 3)/sqrt(3 + 2x - x^2).dx`
Concept: Methods of Integration: Integration by Substitution
Evaluate the following:
`int x^2 sin 3x dx`
Concept: Methods of Integration: Integration by Parts
Evaluate the following : `int x^3.logx.dx`
Concept: Methods of Integration: Integration by Parts
Integrate the following functions w.r.t. x : `e^(sin^-1x)*[(x + sqrt(1 - x^2))/sqrt(1 - x^2)]`
Concept: Methods of Integration: Integration by Parts
Integrate the following w.r.t. x : `((3sin - 2)*cosx)/(5 - 4sin x - cos^2x)`
Concept: Methods of Integration: Integration Using Partial Fractions
Evaluate the following.
`int 1/(x(x^6 + 1))` dx
Concept: Methods of Integration: Integration by Substitution
`int e^x/x [x (log x)^2 + 2 log x]` dx = ______________
Concept: Methods of Integration: Integration by Substitution
If `int 1/(x + x^5)` dx = f(x) + c, then `int x^4/(x + x^5)`dx = ______
Concept: Methods of Integration: Integration by Substitution
`int ("e"^x(x - 1))/(x^2) "d"x` = ______
Concept: Methods of Integration: Integration by Substitution
`int sqrt(1 + sin2x) dx`
Concept: Methods of Integration: Integration by Substitution
`int cos^7 x "d"x`
Concept: Methods of Integration: Integration by Substitution
`int(log(logx))/x "d"x`
Concept: Methods of Integration: Integration by Substitution
`int ["cosec"(logx)][1 - cot(logx)] "d"x`
Concept: Methods of Integration: Integration by Parts
`int (cos2x)/(sin^2x cos^2x) "d"x`
Concept: Methods of Integration: Integration by Parts
If f'(x) = `x - 3/x^3`, f(1) = `11/2` find f(x)
Concept: Methods of Integration: Integration Using Partial Fractions
