hello, please answer and explain : The spring is weighed and a mass of (154.5 0.5) g is measured. The conical spring is attached vertically
hello, please answer and explain :
The spring is weighed and a mass of (154.5 0.5) g is measured. The conical spring is attached vertically to a metal rod to which we attach a hook with a platform. This platform allows us to pile up discs which change the force applied to the spring by gravity. A long ruler is also attached to the rod which allows us to measure the position of the platform, the position increasing downwards. Figure 1 shows the setup with the spring, the platform, the ruler, and the disks.
Note: Assume that the acceleration due to gravity is = 9.8 m/s2 without uncertainty.
m ( g ) m ( kg ) F = mg (N 51.4 0.0514 0.50372 151.2 0.1512 1.48176 251 0.251 2.4598 351.4 0.3514 3.44372 451.2 0.4512 4.42176 551.6 0.5516 5.40568Table 1- Equilibrium position and number of oscillations per minute for different masses suspended from a spring Suspended mass Position of # of (g) the platform oscillation per +0.5 g (cm) minute + 0.3 cm +1 51.4 31.1 86 151.2 42.8 62 251.0 55.3 51 351.4 66.8 44 451.2 77.1 39 551.6 88.2 36Data Set Position (N) (m) 0.504 0. 311 1. 482 0.428 2. 46 0.553 3.444 0. 668 4. 422 0. 771 5.406 0. 882 XJ Linear Fit for: Data Set | Position de la plateforme Position = mF+b m (Slope): 0.1165 +/- 0.001831 m/N b (Y-Intercept): 0.2580 +/- 0.006216 m Correlation: 0.9995 RMSE: 0.007510 m 0.7 O Position de la plateforme (m) O 29 30 32 0.5 34 50 0.3 51 2 Force appliquee (N)Step by Step Solution
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