e^x = k/c sin^2(x)

[squaremeplz]

1. The problem statement, all variables and given/known data

e^x = \frac {k}{c}sin^2(y) solving for t

i thought it was t=arcsin(\sqrt{\frac{ce^x}{k}})

but my calc is saying like the answer above + ln4*pi + pi.

[n1person]

er, where is there a "t" in your expression? do you mean t instead of y? or is y a function of t? if the y is supposed to be a t, you are most certainly right, otherwise, we are missing information

[HallsofIvy]

1. The problem statement, all variables and given/known data

e^x = \frac {k}{c}sin^2(y) solving for t

i thought it was t=arcsin(\sqrt{\frac{ce^x}{k}})

but my calc is saying like the answer above + ln4*pi + pi.
y= arcsin(\sqrt{\frac{ce^x}{k}}))
is a solution buy sine is a periodic function so there are other values of y that will give the same value.