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DIPTI PUBLICATION ( AP EAMET)-DIFFERENTIATION -EXERCISE 1A
- (d)/(dx) {(1- cos 2x )/(3+2 sin 2x )}=
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- (d)/(dx) { tan ^(2) ((1+ x )/(1-x))}=
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- (d)/(dx) {cos ((1-x ^(2))/(1+ x ^(2)))}=
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- (d)/(dx) {sin ^(2) ((1- x ^(2))/(1 + x ^(2)))}=
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- (d)/(dx ) {sqrt((1+x ^(2))/(1 - x ^(2)))}=
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- (d)/(dx) { sqrt((1- cos x )/( 1+cos x ))}=
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- (d)/(dx ) {sqrt((1+sin x )/(1-sin x ))}=
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- (d)/(dx ) { (sin x + cos x )/(sqrt(1 + sin 2x ))}=
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- (d)/(dx ) {(sqrt(a^(2)+x ^(2))+ sqrt(a ^(2) -x ^(2)))/(sqrt(a ^(2) + x...
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- (d)/(d x ) { log (sqrt(1 +x )+ sqrt( 1 -x ))/(sqrt(1 + x ) - sqrt(1-x ...
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- (d)/(dx) { log ((sqrt(x+1) -1)/(sqrt(x + 1 ) +1 )) + ( sqrtx)/(sqrt( x...
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- (d)/(dx ) { a log ((a+ sqrt(a ^(2)- x ^(2)))/(x)) - sqrt(a ^(2) - x ^(...
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- (d)/(dx ) {log ((sqrt(x +a ) + sqrt(x -a ))/(sqrt(x -b) - sqrt( x -c))...
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- If y = log (cos x ) sin x, then , (dy)/(dx ) =
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- If f (x) = x-x ^(2) + x ^(3) - x ^(4) +….oo, |x| lt 1, then f '(x)=
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- (d)/(dx) {(x +a) (x ^(2) +a ^(2)) (x ^(4)+ a^(4)) (x ^(8) + a^(8))}=
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- (d)/(dx) [(x +1)(x^2+1)(x ^(4) + 1) (x ^(8) +1)]=(15 x ^(p) -16x^q+1) ...
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- If y = (1 + x) (1 + x^(2)) .. (1 + x^(2n)), then ((dy)/(dx))(x = 0) is...
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- If y = log (a) x + log (x ) a + log (x ) x + log (a) a then (dy)/(dx)...
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- f (x) = log (e ^(x) ((x-2)/(x +2))^(3//4))impliesf'(0)=
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