Part 1 of 2 Find the general solution of the differential equation. Then, use the initial condition to find the corresponding particular solution. y' - 4y = 6 e 4X, y(0) = 0 ..... The general solution is y =.

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Solve the differential equation dy y = e"y³ dr Give an implicit solution and use c as the constant.

Write a differential equation to model this physical situation. Snow is falling at a constant rate of 3/5 in per hour. It is being removed at a constant rate of 45% of the amount of snow on the ground per hour. If we use h(t) as the height of the snow at time t, and the removal of snow began at a height of 4 in --such that h(0)=4 --what would be the equation for the rate of change of the height as a function of time?