Need help getting started: (64L/pi^2 D^5)(RT/M)(0.0791/Re^0.8) m^2 = p^2(L, t) - (RT/

[anolan23]

\(\displaystyle \dfrac{64L}{{\pi}^2\, D^5}\, \left(\dfrac{RT}{M}\right)\, \dfrac{0.0791}{Re^{0.8}}\, \dot{m}^2\, =\, p^2(L\, t)\, -\, \left(\dfrac{RT}{MV}\right)^2\, m^2\)

It's been awhile since I've solved a differential equation. The L,D,R,T,M, Re are constants.
p(L,t)=(14.7+95t)

trying to get a result that shows mass m with respect to time t.
m(t)=.....