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parametric curve x=3t+27/t y=3t-27/t t=-3 find the dy/dx in terms of t and evaluate it at the given value of t
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\[\Large \frac{dy}{dx}={\frac{dy}{dt} \over \frac{dx}{dt}}\]
\[\Large{\frac{dy}{dx}={\frac{d}{dt}\left( \frac{3t-27}{t} \right) \over \frac{d}{dt}\left( \frac{3t+27}{t} \right)}}\]
solve it now
i multiply top and bot with 3t-27 and stuck on \[\frac{ t^2+81 }{ t^2-81 }\]
why did u multiply top & bottom with 3t-27 ?
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\[\frac{ \frac{ 3t-27 }{t } }{ \frac{ 3t+27 }{ t } }\] doesnt the t cancel out
hey it is differentiation not division
first find dy/dt then find dx/dt finally answer will be\[\Large {\frac{dy}{dt}\over \frac{dx}{dt}}\]
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