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MODERN PUBLICATION-INTEGRALS-EXERCISE
- Prove that underset(-pi//4)overset(pi//4)intcos^2x dx = pi/4+1/2
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- Prove that: int(0)^(2pi)cos^(5)x=0
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- Evaluate the following integrals: overset(pi//2)underset(-pi//2)int ...
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- Evaluate the following: underset(-pi//4)overset(pi//4)int|sinx|dx
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- Evaluate the following: underset(-pi//2)overset(pi//2)int|sinx|dx
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- Evaluate the following: underset(-pi//4)overset(pi//4)intsin^2xdx
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- Evaluate the following: underset(-pi//2)overset(pi//2)intsin^2xdx
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- Evaluate the following: underset(0)overset(pi/2)intsin^5xdx
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- Evaluate the following: underset(-pi//2)overset(pi//2)intsin^7xdx
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- Evaluate the following: underset(-pi)overset(pi)intx^(10)(sinx)^7dx
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- Evaluate the following: underset(0)overset(pi/2)int(xsinx cosx)/(sin...
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- Evaluate the following: underset(0)overset(pi//2)int sin x cos x tan...
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- Prove that following: underset(0)overset(pi)int(xtanx)/(secx+cosx)dx...
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- Integrate the following: underset(0)overset(pi)int(sinx)/(1+Cos^2x)d...
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- Prove that following: underset(0)overset(pi//2)int(sinx-cosx)/(1+sin...
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- Integrate the following: underset(0)overset(pi//2)int(Cos^2x)
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- Prove that following: underset(0)overset(pi)int(xtanx)/(secx+Tanx)dx...
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- Prove that following: underset(0)overset(pi)int(xtanx)/(secx+cosx)dx...
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- Prove that following: underset(0)overset(1)intlog((1)/(x)-1) dx = 0
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- Prove that following: underset(0)overset(1)int|x-5|dx
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