Statics problems with solutions and development | E M 306, Exams of Statics

Material Type: Exam; Professor: Landis; Class: STATICS; Subject: Engineering Mechanics; University: University of Texas - Austin; Term: Spring 2010;

Typology: Exams

Pre 2010

Uploaded on 05/22/2010

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EM 306 – Statics TEST 2 Spring 2010 - Landis
Name ___________________________________
EID ___________________________________
Unique Number __________________________
Instructions: Correctly drawn and labeled free body diagrams are required on any
problems with equilibrium analyses. Show all of your work. Place a box around your
final answers and include units.
Problem 1. Determine the shear force and bending moment distributions throughout
the beam. (20 points)
Problem 2. In the drawing below, the tension in the string connecting the puck to point
D is 5 pounds. The puck is located at the point (x,y,z) = (0.5, 0.75, 0.5) inches.
Determine the moment about point A due to the tension acting at point D. (10 points)
Problem 3. The tension in the string connecting the puck to point D is 5 pounds. The
puck weighs 7 pounds. The puck is located at the point (x,y,z) = (0.5, 0.75, 0.5) inches.
Determine the minimum coefficient of friction required to prohibit impending sliding of
the puck. (20 points)
q0
L/2
L/2
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EM 306 – Statics TEST 2 Spring 2010 - Landis Name ___________________________________ EID ___________________________________ Unique Number __________________________ Instructions: Correctly drawn and labeled free body diagrams are required on any problems with equilibrium analyses. Show all of your work. Place a box around your final answers and include units. Problem 1. Determine the shear force and bending moment distributions throughout the beam. (20 points) Problem 2. In the drawing below, the tension in the string connecting the puck to point D is 5 pounds. The puck is located at the point ( x,y,z ) = (0.5, 0.75, 0.5) inches. Determine the moment about point A due to the tension acting at point D. (10 points) Problem 3. The tension in the string connecting the puck to point D is 5 pounds. The puck weighs 7 pounds. The puck is located at the point ( x,y,z ) = (0.5, 0.75, 0.5) inches. Determine the minimum coefficient of friction required to prohibit impending sliding of the puck. (20 points)

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