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NIKITA PUBLICATION-DIFFERENTIATION -MCQ
- If y=sec^(-1) ((sqrtx-1)/(x+sqrtx))+sin^(-1) ((x+sqrtx)/(sqrtx-1))," t...
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- If y=tan^(-1) sqrt(x^(2)+y^(2))+cot^(-1) sqrt(x^(2)+y^(2)),"then " dy/...
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- If xy = tan^(-1) (xy) + cot^(-1) (xy), " then" (dy)/(dx) is equal to
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- If y=tan^(-1)(1+2x)+tan^(-1)(1-2x),"then "dy/dx=
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- If y=10^(cot^(-1))+10^(tan^(-1)),"then "(dy)/(dx)=
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- If y=sqrtx "cosec"^(-1) ((1)/(4x)),"then "dy/dx=
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- If y=e^(2x)tan^(-1)2x,"then " dy/dx=
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- If y=5^(x) sec^(-1)x,"then " dy/dx=
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- If f(x)=x tan^(-1) x,"then " dy/dx=
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- If y=(sin^(-1)x)/(sqrt(1-x^2)),t h e n((1-x^2)dy)/(dx) is equal to x+y...
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- If y=(cos^(-1)x)/(1+x^(2)),"then " dy/dx=
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- If y=sin^(-1) (2 cos^(2)x-1),"then " dy/dx=
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- If y=cos^(-1) (1-2 sin^(2) x),"then " dy/dx=
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- If y=cos^(-1) sqrt((1+cos x)//(2)),"then " dy/dx=
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- If y = tan^(-1) ((1 - cos x)/(sin x)) " then "(dy)/(dx)= ?
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- If y=tan^(-1) ((sin x)/(1-cos x)),"then " dy/dx=
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- if y=tan^-1((sinx)/(1+cosx)) prove that (dy)/(dx) = 1 / 2
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- If y = tan^(-1)((cos x)/(1 + sin x)), "then" (dy)/(dx) is equal to
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- If y=tan^(-1) ((1-sin x)/(cos x)),"then " dy/dx=
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- If y=tan^(-1) ((cos x)/(1-sin x)),"then " dy/dx=
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