For an oscillating air-track glider (Figure 1), the force constant of the spring is k=200N/m and the glider mass is m=0.50kg. Now let's find the angular frequency, frequency, and period of the glider's motion.a)suppose we could "tune" this system by varying the mass. What mass would be required for a period of 2.0 s?Express your answer in kilograms. k = 200 N/mm = 0.50 kgx = 0 SOLUTIONSET UP AND SOLVE All the necessary relationships are contained in the equations for w, f, and T. For w,200 N/m200 (kg · m/s2)/mW == 20 s-10.50 kg0.50 kgmand for f and T,= 3.2 Hz, T=1= 0.31 sREFLECT The angular frequency is not directly proportional to the force constant, as one might naively guess. To double thevalue of w we would have to increase k by a factor of 4.

Name: For an oscillating air-track glider (Figure 1), the force constant of
Uploaded: 2024-03-20T06:58:04.000Z
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Description: For an oscillating air-track glider (Figure 1), the force constant of the spring is k=200N/m and the glider mass is m=0.50kg. Now let's find the angular frequency, frequency, and period of the glider's motion.a)suppose we could "tune" this system by

The spring constant is, k=200 N/m The required time period of a varying mass is, T=2 s

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For an oscillating air-track glider (Figure 1), the force constant of the spring is k=200N/m and the glider mass is m=0.50kg. Now let's find the angular frequency, frequency, and period of the glider's motion. a)suppose we could "tune" this system by varying the mass. What mass would be required for a period of 2.0 s? Express your answer in kilograms.