Question

An airplane is flying at a speed of 350 mi/h at an altitude of one mile and passes directly over a radar station at a time t=0.

(a) Express the horizontal distance d (in miles) that the plane has flown as a function of t.

Answer 1

The horizontal distance that the plane has flown as a function of time can be calculated using the equation d = v * t, where v is the velocity of the airplane. In this case, the horizontal distance is directly proportional to time with a constant velocity of 350 mi/h.

Step-by-step explanation:

The horizontal distance d that the plane has flown as a function of time t can be calculated using the formula:

d = v × t

where v is the velocity of the airplane. In this case, the velocity is given as 350 mi/h. So, the equation becomes:

d = 350t

Therefore, the horizontal distance d is directly proportional to time t with a constant velocity of 350 mi/h.