For the differential equation dydx=3y\frac{dy}{dx} = 3ydxdy=3y, what is the general solution?
y=e3x+Cy = e^{3x+C}y=e3x+C
y=3x+Cy = 3x + Cy=3x+C
y=Cex/3y = Ce^{x/3}y=Cex/3
y=Ce3ty = Ce^{3t}y=Ce3t