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The radius of a circle is increasing at the rate of 0.7 cm/s. What is the rate of increase of its circumference?
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@terenzreignz
\[\huge C = 2\pi r\]\[\huge \frac{dC}{dr}=2\pi\]
\[\frac{ dr }{ dt }=0.7 \ cm/s\]\[C=2 \pi r\]\[\frac{ dC }{ dt }=2 \pi\]\[\bf \frac{ dC }{ dr }=\frac{ \frac{ dC }{ dt } }{ \frac{ dr }{ dt } }\] @goformit100
Plug everything in again and solve.
\[\large \frac{dC}{dt} =_{?} 2\pi \] @genius12 I dispute this...
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Thank you Sir
Sorry @terenzreignz I forgot to include the dr/dt in dC/dt lol.
@goformit100 \[\frac{ dC }{ dt }=2\pi \frac{ dr }{ dt }\] Please make this correction.
Thanks @genius12
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