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Harford Community College - Fall 2006 Engineering Dynamics Practice Exam, Exams of Dynamics

Solutions to problem 1 to problem 5 from the fall 2006 engineering dynamics practice exam at harford community college. The problems involve calculating normal forces, recoil velocities, angular velocities, and angular accelerations.

Typology: Exams

Pre 2010

Uploaded on 08/17/2009

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Harford Community College Fall 2006
Engr 201: Dynamics Instructor: Lisa Ovelman
PRACTICE EXAM #2
Problem #1:
A boy and his bicycle have a total weight of 125 lb and a center of mass at G. If he is coasting (i.e. not
pedaling) with a speed of 10 ft/s at the top of the hill A, determine the normal force exerted on both
wheels of the bicycle when he arrives at B, where the radius of curvature of the road is ρ = 50 ft. Neglect
friction.
1
Answer:
283 lb
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Engr 201: Dynamics Instructor: Lisa Ovelman

PRACTICE EXAM

Problem #1:

A boy and his bicycle have a total weight of 125 lb and a center of mass at G. If he is coasting (i.e. not pedaling) with a speed of 10 ft/s at the top of the hill A, determine the normal force exerted on both wheels of the bicycle when he arrives at B, where the radius of curvature of the road is ρ = 50 ft. Neglect friction. Answer : 283 lb

Problem #2:

The 1200 lb cannon fires an 8-lb projectile with a muzzle velocity of 1500 ft/s. If firing takes place in 0.03 seconds, determine (a) the recoil velocity of the cannon just after firing, and (b) the average impulsive force acting on the projectile. (Note: the cannon support is fixed to the ground and the horizontal recoil of the cannon is absorbed by the two springs.) Answers : a. 10 ft/s ← b. 12.4 kip

Problem #4: The collar C is moving downward with a velocity of 2 m/s and an acceleration of 1 m/s^2. At this instant, determine (a) the angular velocity of CB (b) angular accelerations of CB and AB. Answers : a. ωCB = 10 rad/s CCW b. αCB = 5 rad/s^2 CCW αAB = 95 rad/s^2 CW

Problem #5: At the instant θ = 60o, the rod has an angular velocity of 3 rad/s and an angular acceleration of 2 rad/s^2. At the same instant, the collar C is travelling outward along the rod such that when x = 0.2 m the velocity is 2 m/s and the acceleration is 3 m/s^2 , both measured relative to the rod. Determine (a) the Coriolis acceleration and (b) the velocity and (c) the acceleration of the collar at that instant. Answers : a. -12 j m/s^2 b. 2 i – 0.6 j m/s c. 1.20 i -12.4 j m/s^2