Solve it for me please, and there is increasing in time too but I can't take a picture for it and please show me the directions too

Consider the differential equation y'(t) = y(y + 4)(3 -y). a) Find the solutions that are constant, for all t2 0 (the equilibrium solutions). b) In what regions are solutions increasing? Decreasing? c) Which initial conditions y(0) = A lead to solutions that are increasing in time? Decreasing? d) Sketch the direction field and verify that it is consistent with parts a through c. a) The solutions are constant for y =. (Use a comma to separate answers as needed.) b) Where are the solutions increasing? O A. y 3 OB. y > 3 O c. - 3 4 O D. 0 3 c) Which initial conditions lead to solutions that are increasing in time? O A. A >O OB. A - 7 O D. 0