Question: ure attempts. For the equation given below, find dy d x 3 x3y2 - 3 x2y = 5 dy _ d x a Va a

the function y is defined implicitly as a function of x by

the given equation. Use the technique of implicit differentiation to find a

ure attempts. For the equation given below, find dy d x 3 x3y2 - 3 x2y = 5 dy _ d x a Va a sin (a) ?nobius. cloud/ mo heet Find f(x) using the QUOTIENT RULE if f (2) = 6-202 3+202 f(x ) = sin (a) Find f(4) P(4) = sin (a) CXunproctored lest. QuestionSheet Help | Jordan England | Close Gradebook External Remaining Time: 00:58:04 empts. Assume that the function y is defined implicitly as a function of x by the given equation. Use the technique of implicit differentiation to find a differential equation for which y is a solution. ( 2 2 + 8 2 ) 2 = 10 232 = Va a sin (a)ipts. Find the first and second derivatives of the following function: h (x) = tan -1 (x2 h' (a) = sin (a) a h" ( x ) =r future attempts. Use the Product Rule to find the derivative of f. f (x) = tan (x) sec (x) f' ( 20 ) = sin (a) OO ?

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