In calculus, we went over the subject of implicit differentiation. I feel pretty solid on how to do it, except when they give the problem with \(\frac{dx}{dt}\) or \(\frac{dx}{dy}\) instead of your standard \(\frac{dy}{dx}\)

How do you do these kinds of problems?

The same way.

\(\dfrac{dy}{dx}\) means it's derivative of function \(y\) with respect to \(x\)

\(\dfrac{dx}{dt}\) means it's derivative of function \(x\) with respect to \(t\)

\(\dfrac{dx}{dy}\) means it's derivative of function \(x\) with respect to \(y\)

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In calculus, we went over the subject of implicit differentiation. I feel pretty solid on how to do it, except when they give the problem with \(\frac{dx}{dt}\) or \(\frac{dx}{dy}\) instead of your standard \(\frac{dy}{dx}\) How do you do these kinds of problems?

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In calculus, we went over the subject of implicit differentiation. I feel pretty solid on how to do it, except when they give the problem with \(\frac{dx}{dt}\) or \(\frac{dx}{dy}\) instead of your standard \(\frac{dy}{dx}\)

How do you do these kinds of problems?