Find C(t) when
\[ C ^ { \prime } ( t ) = \alpha ( a - C ( t ) ) ( b - C ( t ) ) \]
if
\(a \neq b\)
\(a = b\)
and with C(0) = 0.
Separable rate equation $C'=\alpha(a-C)(b-C)$ with $C(0)=0$
P-TRIV-DE10
- Area
- Prelim
- Status
- draft
P-TRIV-DE10
Find C(t) when
\[ C ^ { \prime } ( t ) = \alpha ( a - C ( t ) ) ( b - C ( t ) ) \]
if
\(a \neq b\)
\(a = b\)
and with C(0) = 0.