Let
A
\displaystyle {A}
A
be the area of a circle with radius
r
\displaystyle {r}
r
. If
d
r
d
t
=
3
\displaystyle \frac{{{d}{r}}}{{{\left.{d}{t}\right.}}}={3}
d
t
d
r
=
3
, find
d
A
d
t
\displaystyle \frac{{{d}{A}}}{{{\left.{d}{t}\right.}}}
d
t
d
A
when
r
=
4
\displaystyle {r}={4}
r
=
4
.
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