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True or False: underset0overset(2pi)int ...

True or False:
`underset0overset(2pi)int sin^2xdx=4 underset0overset(pi/2)int sin^2xdx`

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PRADEEP PUBLICATION-INTEGRALS-EXERCISE
  1. True or False: If f is an odd function defined on an interval [-a,a], ...

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  2. True or False: If f is a periodic function with period p, then underse...

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  3. True or False: underset0overset(2pi)int sin^2xdx=4 underset0overset(pi...

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  4. True or False: underset0oversetpi int cos^2xdx ne 2underset0overset(pi...

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  5. True or False: int tan^-1x dx=xtan^-1x-1/2log(1+x^2)+C.

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  6. True or False: underset0overset(pi/2)int (sin^6x)/(sin^6x+cos^6x)dx=pi...

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  7. True or False: underseta oversetbint (f(x))/(f(x)+f(a+b-x))dx=(a+b)/2

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  8. True or False: int 1/(1-2x)dx=-1/2log|2x-1|+C and also int 1/(1-2x)dx=...

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  9. True or False: underset0overset(pi)int xsinxdx ne pi

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  10. True or False: underset0 overset(pi/2)int x(sinx+cosx)dx=pi/2

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  11. True or False: int (x+1)^2dx=(x+1)^3/3+C and also int (x+1)^2dx=1/3x^3...

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  12. True or False: underset0 overset(pi)int cos^5 x dx ne 0

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  13. int (x-sin x)/(1-cos x)dx

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  14. True or False: int (1+cosx)/(x+sinx)dx=log|1+cosx|+C

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  15. True or False: int (2x+1+cosx)/(x^2+x+sinx)dx=log|x^2+x+sinx|+C.

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  16. Match the statements given in columen I with those given in column II.

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  17. If d/(dx)(phi(x))=f(x), then

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  18. If int f(x)dx=g(X)+C then

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  19. d/(dx)(int f(x)dx)=

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  20. One value of int f'(x)dx is

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