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Mx(t) = p^et/[1-q^et] dMx(t)/dt =?
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what does p and q stand for ? could you use the equation button to express it ?
quotient rule \[\frac{dM}{dt}= \frac{(e ^{t}\ln p (p ^{e ^{t}})(1-q ^{e ^{t}}) + (e ^{t}\ln q (q ^{e ^{t}})(p ^{e ^{t}})}{(1-q ^{e ^{t}})^{2}}\]
i'm guessing there is no short cut to solve this?
ln is not neccessary to derive this right
not really, the quotient rule is the shortcut i guess (f/g)' = f'g - fg'/g^2
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i think it is, dervitive of a^x = ln(a)*a^x
ok thanks
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