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\[\frac{x}{\sin^n x}\]
Concept: undefined >> undefined
\[\frac{ax + b}{p x^2 + qx + r}\]
Concept: undefined >> undefined
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\[\frac{1}{a x^2 + bx + c}\]
Concept: undefined >> undefined
Write the value of \[\lim_{x \to c} \frac{f(x) - f(c)}{x - c}\]
Concept: undefined >> undefined
Write the value of \[\lim_{x \to a} \frac{x f (a) - a f (x)}{x - a}\]
Concept: undefined >> undefined
If x < 2, then write the value of \[\frac{d}{dx}(\sqrt{x^2 - 4x + 4)}\]
Concept: undefined >> undefined
If \[\frac{\pi}{2}\] then find \[\frac{d}{dx}\left( \sqrt{\frac{1 + \cos 2x}{2}} \right)\]
Concept: undefined >> undefined
Write the value of \[\frac{d}{dx}\left( x \left| x \right| \right)\]
Concept: undefined >> undefined
Write the value of \[\frac{d}{dx} \left\{ \left( x + \left| x \right| \right) \left| x \right| \right\}\]
Concept: undefined >> undefined
Write the value of the derivative of f (x) = |x − 1| + |x − 3| at x = 2.
Concept: undefined >> undefined
If f (x) = \[\frac{x^2}{\left| x \right|},\text{ write }\frac{d}{dx}\left( f (x) \right)\]
Concept: undefined >> undefined
If f (x) = |x| + |x−1|, write the value of \[\frac{d}{dx}\left( f (x) \right)\]
Concept: undefined >> undefined
Write the value of \[\frac{d}{dx}\left( \log \left| x \right| \right)\]
Concept: undefined >> undefined
If f (1) = 1, f' (1) = 2, then write the value of \[\lim_{x \to 1} \frac{\sqrt{f (x)} - 1}{\sqrt{x} - 1}\]
Concept: undefined >> undefined
Write the derivative of f (x) = 3 |2 + x| at x = −3.
Concept: undefined >> undefined
If |x| < 1 and y = 1 + x + x2 + x3 + ..., then write the value of \[\frac{dy}{dx}\]
Concept: undefined >> undefined
If f (x) = \[\log_{x_2}\]write the value of f' (x).
Concept: undefined >> undefined
Mark the correct alternative in of the following:
Let f(x) = x − [x], x ∈ R, then \[f'\left( \frac{1}{2} \right)\]
Concept: undefined >> undefined
Mark the correct alternative in of the following:
If \[f\left( x \right) = \frac{x - 4}{2\sqrt{x}}\]
Concept: undefined >> undefined
Mark the correct alternative in of the following:
If\[y = 1 + \frac{x}{1!} + \frac{x^2}{2!} + \frac{x^3}{3!} + . . .\]then \[\frac{dy}{dx} =\]
Concept: undefined >> undefined
