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The second midterm exam for physics 13101, held in winter 2000. The exam includes four problems related to physics concepts such as energy conservation, circular motion, and vector addition. Students are required to work out the problems on separate sheets of paper and show their work for partial credit.
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AJM:12/14/01 Score (^) /
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PLEASE READ THIS FIRST: Work the problems on separate sheets of paper and staple this sheet to the front. Read each problem carefully. Show your work and/or give explanations for all answers. Make sure that all numerical answers are given with a reasonable number of sig figs and that you have included appropriate units. Check your answers for physical reasonableness whenever possible. I do give partial credit, but only if I can follow your work, so try to be clear about what you are doing.
with force constant 3 x 10^3 N/m that she had first compressed by 2.0 cm. After being launched, the car travels around a circular loop-the-loop of radius 25 cm as shown at right. a) [15 pts] What is the speed of the car when it is at the top of the loop-the- loop as shown? (No friction, so energy is conserved!) b) [10 pts] What force does the track exert on the car at the top of the loop? (Just apply Newton’s Second Law to the car.) c) [ extra credit , 5 pts] What minimum initial compression of the spring would be required for the car to make it all the way around the loop without losing contact with the track?
spider (who defines the “origin”), and flying with an initial velocity v i = 3 m/s, east. It has a constant acceleration a = 2.0 m/s^2 , 30° south of west. a) [5 pts] At t = 0, is the fly’s speed increasing or decreasing? b) [20 pts] Since a is constant, the fly’s position at any later time is given by the vector sum r f = r i + v it + (1/2) a t^2. Find the fly’s position at t = 4.0 s by performing this vector sum. c) [ extra credit , 5 pts] What is the angle between a and v at t = 4.0 s?
each other with a magnitude given approximately by F = β/x^3 where x is the center-to-center distance. a) [5 pts] What are the dimensions of β (in terms of M, L, and T as always)? b) [20 pts] If the two magnets start out in contact ( i.e. , xi = L), how much work must you do to separate them by twice their length, ( i.e. , xf = 3L). Express your answer in terms of β and L. c) [ extra credit , 5 pts] How much more work would you have to do to separate them “to infinity.”
30 °
1.50 m