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BMAT101L Calculus (Theory) Winter 2024-25 (E2+TE2) [VL2024250501214]

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Absolute extreme values of  f(x)= \left| x \right| , \quad-1 < x < 2 f(x)= \left| x \right| , \quad-1 < x < 2  are _____________ and _____________.

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If  u = x + yu = x + y and v = x - 2yv = x - 2y  then   \frac{\partial(u,v)}{\partial(x,y)} \frac{\partial(u,v)}{\partial(x,y)} is _______________.

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Suppose that f '(x) = 2x for all x. Find f(2) if f(1) = 0. [Hint: Use Mean Value Theorem]

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The absolute maximum and minimum values of the function y = x^4 \; in \;(- \infty, \infty ) y = x^4 \; in \;(- \infty, \infty ) are respectively ______________ and ______________.

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The absolute maximum and minimum values of the function f(x) = \sqrt{4 - x^2}, \quad -2 \leq x \leq 1f(x) = \sqrt{4 - x^2}, \quad -2 \leq x \leq 1 are _________ and _________.

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The number of independent variables in an implicit function is ____________.

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The function  f(r) = 3r^3 + 16r f(r) = 3r^3 + 16r is _____________.

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If a function is continuous at a point, then its limit exists at that point.

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The critical points of the function  f(x) = \frac{x^2(x - 1)}{x + 3}, \quad x \ne -3 f(x) = \frac{x^2(x - 1)}{x + 3}, \quad x \ne -3 are ________________.

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