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DIPTI PUBLICATION ( AP EAMET)-DIFFERENTIATION -EXERCISE 1A
- 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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- If y =1 (1)/(1!) + (x ^(2))/(2!)+.. then (dy)/(dx)=
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- For |x| lt 1 if 1+ x+x ^(2) … then (dy)/(dx)=
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- If |x| lt 1 then (d)/(dx) (1-2x + 3x ^(2) +…)=
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- If |x| lt 1 then (d)/(dx) (1+2x+ 3x ^(2) +…)=
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- If |x| lt 1 then (d)/(dx ) [1+ (px)/(q) + (p (p+q))/(2 !)((x)/(q))^(2...
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- If y = exp {sin ^(2) + sin ^(4) x + sin ^(6) x +…} then (dy)/(dx)=
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- (d)/(dx) [x+(x ^(3))/(3 ) + (x ^(5))/(5) +...]=
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- (d)/(dx) {cos x ^(0)}=
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- The derivative of sin ^(-1) 2x w.r.t x is
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- The derivative of Sec ^(-1) 5x w.r.t x is
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- The derivative of Tan^(-1) (x//2) w.r.t x is
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- The derivative of Cosec ^(-1) (x//3) w.r.t is
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- The derivative of Sin ^(-1) sin (x ^(2) -2) w.r.t x is
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- The derivative os Sin ^(-1) cos x w.r.t x is
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- If y = Cot ^(-1) [ tan ((pi)/(2) -x ) ] then (dy)/(dx) =
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- (d)/(dy) {cos [2 Sin^(-1) (cos x)]}=
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- If y = sec (Tan ^(-1) x), then (dy)/(dx) at x =1 is equal to
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