The velocity v (t) of a skydiver is governed by the DE (assuming the drag force is proportional to v) dv m. = mg – k dt where m, g and k are the mass of the skydiver, gravitational constant and drag coefficient respectively. Assuming m = 94 kg g = 10 kg k= 3 s v (0) S PART 1 Find the velocity of the skydiver as a function of t (use above values for each term). v (t) Note: Write e as exp(x) and insert * between terms. PART 2 What velocity does the skydiver ultimately approach? (omit the units) PART 3 What is the skydiver's initial acceleration? (omit the units)

The velocity v (t) of a skydiver is governed by the DE (assuming the drag force is proportional to v) dv m. = mg – k dt where m, g and k are the mass of the skydiver, gravitational constant and drag coefficient respectively. Assuming m = 94 kg g = 10 kg k= 3 s v (0) S PART 1 Find the velocity of the skydiver as a function of t (use above values for each term). v (t) Note: Write e as exp(x) and insert * between terms. PART 2 What velocity does the skydiver ultimately approach? (omit the units) PART 3 What is the skydiver's initial acceleration? (omit the units)