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IA MARON-INDEFINITE INTEGRALS, BASIC METHODS OF INTEGRATION-4.3. Integration by Parts
- int(x cosx) dx
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- I= int x^(3) "In" x dx.
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- int(x^2-2x+5)e^(-x) \ dx
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- Applying the method of indefinite coefficients, evaluate I= int (3x^...
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- Integrate: I= int ( x^(3) + 1) cos x dx.
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- I= int ( x^(2) + 3x + 5) cos 2x dx.
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- I= int ( 3x^(2) + 6x +5) "arc" tan x dx.
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- Find the integral I= int e^( 5x) cos 4 x dx.
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- I= int cos ("In" x) dx.
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- I= int x "In" (1+(1)/(x) ) dx.
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- Evaluate int(sqrt(x^(2)+1){log(e)(x^(2)+1)-2logx}dx)/(x^(4)).
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- What is int sin x log (tan x) dx equal to ?
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- I= int "In" ( sqrt( 1-x) + sqrt(1+x) )dx.
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- int "In" ( x + sqrt( 1+x^(4) ) ) dx.
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- int root(3)(x) ( "ln" x)^(2)dx.
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- int ( "arc" sin x dx)/( sqrt( 1+ x)).
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- int ( x cos x dx)/( sin^(3) x)
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- int 3^(x) cos x dx.
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- int (x^(3) - 2x^(2)+5 )e^(3x) dx.
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- int (1+ x^(2) )^(2) cos x dx.
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