Would I try to work a this from the diffy Q direction? or try to fit the "solution" back into the equation?

Question

Would I try to work a this from the diffy Q direction?  or try to fit the "solution" back into the equation?

amistre64 · Answer

amistre64 · Answer

attachment

amistre64 · Answer

I get to some sort of:$$\int \frac{E(t)}{(k_1+k^2 t)}dt$$
mess that I got no idea what to do with if I try to come up with the solution

ash2326 · Answer

I think it'd be better to fit the solution in the differential equation.

amistre64 · Answer

k_2 of course ....

amistre64 · Answer

I thought so too, but am still on the fence on what it might actually be asking for :/

amistre64 · Answer

class is starting; so if you want ... have fun ;)

ash2326 · Answer

I don't know how it can be solved :(