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ACCURATE PUBLICATION-DIFFERENTIABILITY-QUESTIONS CARRYING 1 MARK (FILL IN THE BLANKS QUESTIONS) TYPE-II
- The derivative of f(x) = |x| at x = 3 equals
01:01
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- If y = x^a, a in R then dy/dx is equal to :
00:55
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- If x = 4at, y = at^4, then dy/dx is equal to :
02:34
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- The derivative of sqrt(log(tanx)) w.r.t. x is
02:14
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- Derivative of tan^(-1)(cotx) w.r.t. x equals
01:19
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- Derivative of (sec^(2)x+"cosec"^(-1)x) w.r.t. x is
01:14
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- (d)/(dx){tan^(-1)(e^(x))} is equal to :
01:04
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- lf y = cos x, then d^2y/dx^2 at x = pi is equal to :
01:21
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- If y=cosx then at x=(pi)/(2),y(2) is equal to
01:04
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- If y=sin2x, then (d^(2)y)/(dx^(2)) at x=(pi)/(2) is equal to
01:45
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- The derivative of f(x)=|x| at x=3 equals
01:25
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- If y=x^(a),a in R then (dy)/(dx) is equal to
01:10
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- If x=4at,y=at^(4), then (dy)/(dx) is equal to
01:50
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- The derivative of sqrt(log(tanx)) w.r.t. x is
02:14
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- Derivative of tan^(-1)(cotx) w.r.t. x equals
01:22
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- Derivative of (sec^(-1)x + "cosec"^(-1)x) w.r.t. x is
01:40
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- (d)/(dx){tan^(-1)(e^(x))} is equal to :
01:04
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- lf y = cos x, then d^2y/dx^2 at x = pi is equal to :
01:21
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- If y=cosx then at x=(pi)/(2),y(2) is equal to
01:04
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- If y=sin2x, then (d^(2)y)/(dx^(2)) at x=(pi)/(2) is equal to
01:45
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