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The displacement of a body with time t is related as S=ae^6t - be^-4t. Find the rate of change of displacement with respect to time t.
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hasn't this one been solved already?
what you mean?
\[S = ae ^{6t}-be ^{-4t} \rightarrow S \prime= ae ^{6t}.(6)-be ^{-4t}.(-4)\] so what's next ?
@geerky42 where is you :(
That it. you solved it.
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\[S = ae ^{6t}-be ^{-4t} \rightarrow S \prime= ae ^{6t}.(6)-be ^{-4t}.(-4) \] this is solution ?
actually, simplify it a little but, multiply -4 by -be^(-4t) and something like that
\[\dfrac{dS}{dt} = \boxed{6ae^{6t}+4be^{-4t}}\]This is solution
aha .. thanks @geerky42
6ae^(6t) + 4be^(-4t)
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thank you @cwrw238
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