ANSWER
75.65 km/h
Step-by-step explanation
Given:
• The student's mass, m = 77 kg
,
• The kinetic energy of the student in the car, KE = 1.7 x 10⁴ J
Find:
• The speed read in the speedometer of the car, which is the speed of the student, v (in km/h)
The kinetic energy of an object with mass m, traveling at a speed v, is,

Solving for v,

Replace the known values and solve,

Note that because the kinetic energy is given in Joules - which is equivalent to kg*m²/s², the speed we found is in m/s. Now, knowing that there are 3600 seconds in 1 hour and that 1 km is equivalent to 1000 m, we can convert this to km/s,

Hence, the speedometer reading of the car is 75.65 km/h, rounded to the nearest hundredth.