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underset0overset(1//2)int (dx)/((1+x^2)s...

`underset0overset(1//2)int (dx)/((1+x^2)sqrt(1-x^2))`

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Evaluate the following integrats: underset(0)overset(1)int(dx)/(sqrt(1-x^2))

underset0 overset1 int (dx)/(sqrt(1-x^2))

underset0 overset1 int (dx)/(1+x^2)

Evaluate the following integrals: underset(0)overset(pi/2)int(dx)/(x+sqrt(a^2-x^2))

underset0overset1int(dx)/(2e^x-1)

underset0 overset1 int (dx)/(2x-3)

underset0overset2 int [x]dx =

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PRADEEP PUBLICATION-INTEGRALS-EXERCISE
  1. underset0oversetinftyint (xtan^-1x)/(1+x^2)dx

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  2. underset1overset2int (dx)/((x+1)sqrt(x^2-1))

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  3. underset0overset(1//2)int (dx)/((1+x^2)sqrt(1-x^2))

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  4. Evaluate the following integrals by changing the limits of integration...

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  5. Evaluate the following integrals by changing the limits of integration...

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  6. underset0 oversetpi int(dx)/(3+2sinx+cosx)

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  7. Evaluate: underset(0)overset(pi//2)int(sinx)/(sinx+cosx)dx

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  8. underset0oversetaint (dx)/(a^2+ax-x^2)

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  9. If underset0oversetaint sqrtx dx=2a underset0overset(pi//2)int sin^3xd...

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  10. Prove that: underset0overset(pi/4)int (sqrttanx+sqrtcotx)dx=pi/sqrt2

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  11. Prove that underset0oversetaint f(x)dx=underset0overseta int f(a-x)dx.

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  12. Prove that : underset(0)overset(2a)intf(x) dx = underset(0)overset(2a)...

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  13. By using properties of definite integrals, evaluate the following: und...

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  14. By using properties of definite integrals, evaluate the following: und...

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  15. By using properties of definite integrals, evaluate the following: und...

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  16. By using properties of definite integrals, evaluate the following: und...

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  17. Evaluate the following: underset(-pi//4)overset(pi//4)int|sinx|dx

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  18. Evaluate the following: underset(-pi//2)overset(pi//2)int|sinx|dx

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  19. Evaluate the following: underset(-pi//4)overset(pi//4)intsin^2xdx

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  20. By using properties of definite integrals, evaluate the following: und...

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