If x+y=4, then find dxdy.

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{If } {{{x}}}+{{{y}}}={4}, { then find } {{{.{d}{y}.}}}{{{.{d}

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$If x + y = 4, then find \frac{d y}{d x} .$

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Practice questions from similar books

Question 1

g (x + y) = g (x) + g (y) + 3 x y (x + y) \forall x, y \in R and g^{'} (0) = - 4 .

The value of g'(1) is

View solution

Question 2

g (x + y) = g (x) + g (y) + 3 x y (x + y) \forall x, y \in R and g^{'} (0) = - 4 .

Number of real roots of the equation g(x) = 0 is

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Question 3

(x - y) \overset{e}{˙}^{\frac{x}{x - y}} = a,

Prove that

y \frac{d y}{d x} + x = 2 y ˙

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Question 4

Instead of the usual defination of derivatie Df(x), if we define a new kind of derivatie

D^{*} F (x)

by the formula

D^{*} (x) = h \to 0 lim \frac{f ^{2} ( x + h ) - f ^{2} ( x )}{h} . where f^{2} (x) means [f (x)]^{2}

and if f(x)=x log x, then

D^{*} f (x) ∣_{x = e}

has the value

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Question Text

If x + y = 4, then find \frac{d y}{d x} .

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If x​+y​=4, then find dxdy​.

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Practice questions from similar books

$If x + y = 4, then find \frac{d y}{d x} .$