The charge flowing through a circuit is
q(t)=[3e^(-t) - 5e^(-2t)]--------(1)
find the value of t and then current i.
as i=dq/dt.
i am doing it like this
i=-3e^-t + 10e^-2t.....taking derivative
let e^-t=u...for eaze
i=10[u^2-3u/10]
let 1=0 then
10[u^2-3u/10]=0
10[u^2...
The charge flowing through a circuit is
q(t)=[3e^(-t) - 5e^(-2t)]--------(1)
find the value of t and then current i.
as i=dq/dt.
i am doing it like this
i=-3e^-t + 10e^-2t.....taking derivative
let e^-t=u...for eaze
i=10[u^2-3u/10]
let 1=0 then
10[u^2-3u/10]=0
10[u^2...
i think!
everyone knows that i= q/t in general but to find current i at some instant we have i= di/dt. In the given equation above if we can find the value of t we can put this value of t back in the equation and can find the charge q. by having charge q and time t, current i can be found by...
The charge flowing through a circuit is
q(t)=[3e^(-t) - 5e^(-2t)]--------(1)
find the value of t and then current i.
as i=dq/dt.
i am doing it like this
i=-3e^-t + 10e^-2t.....taking derivative
let e^-t=u...for eaze
i=10[u^2-3u/10]
let 1=0 then
10[u^2-3u/10]=0
10[u^2...