Chapter 2: Q13CQ (page 79)
Is it possible for speed to be constant while acceleration is not zero? Give an example of such a situation.
Short Answer
Yes, it is possible in the case of uniform circular motion.
Chapter 2: Q13CQ (page 79)
Is it possible for speed to be constant while acceleration is not zero? Give an example of such a situation.
Yes, it is possible in the case of uniform circular motion.
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Get started for free(a) Sketch a graph of acceleration versus time corresponding to the graph of velocity versus time given in Figure 2.57.
(b) Identify the time or times ( ta, tb, tc , etc.) at which the acceleration is greatest.
(c) At which times is it zero?
(d) At which times is it negative?
The planetary model of the atom pictures electrons orbiting the atomic nucleus much as planets orbit the Sun. In this model you can view hydrogen, the simplest atom, as having a single electron in a circular orbit\({\bf{1}}{\bf{.06 \times 1}}{{\bf{0}}^{{\bf{ - 10}}}}\;{\bf{m}}\)in diameter. (a) If the average speed of the electron in this orbit is known to be\({\bf{2}}{\bf{.20 \times 1}}{{\bf{0}}^{\bf{6}}}{\bf{ m/s}}\), calculate the number of revolutions per second it makes about the nucleus. (b) What is the electron’s average velocity?
Blood is accelerated from rest to 30.0 cm/s in a distance of 1.80 cm by the left ventricle of the heart. (a) Make a sketch of the situation. (b) List the knowns in this problem. (c) How long does the acceleration take? To solve this part, first identify the unknown, and then discuss how you chose the appropriate equation to solve for it. After choosing the equation, show your steps in solving for the unknown, checking your units. (d) Is the answer reasonable when compared with the time for a heartbeat?
Standing at the base of one of the cliffs of Mt. Arapiles in Victoria, Australia, a hiker hears a rock break loose from a height of105 m. He can’t see the rock right away but then does, 1.50 s later.
(a) How far above the hiker is the rock when he can see it?
(b) How much time does he have to move before the rock hits his head?
Find the following for path D in Figure 2.59:
(a) The distance travelled.
(b) The magnitude of the displacement from start to finish.
(c) The displacement from start to finish.
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