y x dy dx x y dy dx

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y x dy dx x y dy dx 1 Add x When x increases by x then y increases by y y y f x x 2 Subtract the Two Formulas 3 Rate of Change To work out how fast called the rate of change

The original notation employed by Gottfried Leibniz is used throughout mathematics It is particularly common when the equation y f x is regarded as a functional relationship between dependent and independent variables y and x Leibniz s notation makes this relationship explicit by writing the derivative as Furthermore the derivative of f at x is therefore written Implicit differentiation helps us find dy dx even for relationships like that This is done using the chain rule and viewing y as an implicit function of x For example according to the chain rule the derivative of y would be 2y dy dx Created by Sal Khan

y x dy dx x y dy dx

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y x dy dx x y dy dx
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Differentiate an equation differentiate x 2 4y 2 1 with respect to x Compute a derivative using implicit differentiation find dy dx given x 3 3 x 2 y 2 x y 2 12 Derivatives of We already know how to represent the derivative of y with respect to x dy dx which is the thing we wish to find in terms of x and y y is a function of x AND of y Whenever we

The operator D x is applied to a function in order to perform differentiation Then the derivative of f x y with respect to x can be written as D x y read D sub x of y or If the x is known to within x of its true value then Taylor s theorem gives the following estimate on the error y in the computation of y where x x for some 0 1 If x is small then the second order

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Once I have specified vec u x it is obvious that dy dx dx dy 1 because y vec u x is just a function of one variable i e you can write it as y x If y f x then Dxy dy y0 etc can be used If the variable t dx represents time then Dt f can be written f The differential d f and the change in f D f are related to the

We ll solve our first very simple example using the method of separation of variables We start by multiplying both sides by dx dy f x dx Then integrate both sides dy f x We wish to express final in terms of change in the individual variables x and y Hence we do d xy x dx y dy xy Final Initial

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y x dy dx x y dy dx - Differentiate an equation differentiate x 2 4y 2 1 with respect to x Compute a derivative using implicit differentiation find dy dx given x 3 3 x 2 y 2 x y 2 12 Derivatives of