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3. We use Eq. 2-2 and Eq. 2-3. During a time tc when the velocity remains a positive constant, speed is
equivalent to velocity, and distance is equivalent to displacement, with ∆x = v tc .
(a) During the first part of the motion, the displacement is ∆x1 = 40 km and the time interval is
t1 =
(40 km)
(30 km/h)
= 1.33 h .
During the second part the displacement is ∆x2 = 40 km and the time interval is
t2 =
(40 km)
(60 km/h)
= 0.67 h .
Both displacements are in the same direction, so the total displacement is ∆x = ∆x1 + ∆x2 =
40 km + 40 km = 80 km. The total time for the trip is t = t1 + t2 = 2.00 h. Consequently, the
average velocity is
vavg =
(80 km)
(2.0 h)
= 40 km/h .
(b) In this example, the numerical result for the average speed is the same as the average velocity
40 km/h.
(c) In the interest of saving space, we briefly describe the graph (with kilometers and hours understood):
two contiguous line segments, the first having a slope of 30 and connecting the origin to (t1, x1) =
(1.33, 40) and the second having a slope of 60 and connecting (t1, x1) to (t, x) = (2.00, 80). The
average velocity, from the graphical point of view, is the slope of a line drawn from the origin to
(t, x).

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p02_003.pdf

  • 1. 3. We use Eq. 2-2 and Eq. 2-3. During a time tc when the velocity remains a positive constant, speed is equivalent to velocity, and distance is equivalent to displacement, with ∆x = v tc . (a) During the first part of the motion, the displacement is ∆x1 = 40 km and the time interval is t1 = (40 km) (30 km/h) = 1.33 h . During the second part the displacement is ∆x2 = 40 km and the time interval is t2 = (40 km) (60 km/h) = 0.67 h . Both displacements are in the same direction, so the total displacement is ∆x = ∆x1 + ∆x2 = 40 km + 40 km = 80 km. The total time for the trip is t = t1 + t2 = 2.00 h. Consequently, the average velocity is vavg = (80 km) (2.0 h) = 40 km/h . (b) In this example, the numerical result for the average speed is the same as the average velocity 40 km/h. (c) In the interest of saving space, we briefly describe the graph (with kilometers and hours understood): two contiguous line segments, the first having a slope of 30 and connecting the origin to (t1, x1) = (1.33, 40) and the second having a slope of 60 and connecting (t1, x1) to (t, x) = (2.00, 80). The average velocity, from the graphical point of view, is the slope of a line drawn from the origin to (t, x).