Let us consider a spring having a spring constant k N/m
2)Here the Work done by the spring can be determined from the graph by finding the area under the graph
That is Work done =1/2*b*h= 1/2*0.04*3.3=0.066 J
3)The average force can be calculated using the equation F=-kx
where k is the spring constant, x is the strecth = 1cm =0.01m
Work done = 1/2 k x2 = 0.066 J
Therefore k= (0.066/0.0001)*0.5= 330 N/m
Force F= kx= 330* 0.01= 3.3N
4)Work done in each segment is given by W= 1/2 kx2
W1= 1/2 k x2 = 1/2*330*0.01 =0.0165J
W2=1/2 * 330*0.022=0.066J
W3=1/2 * 330*0.032=0.1485J
W4=1/2 * 330*0.042=0.264J
W5=1/2 * 330*0.052=0.4125J
For comparing these values with the obtained values in the post
lab question2 ,take the difference between the two 5),Work done by
a spring=
F.dx
F= 5.4- 2.3x2 +4.3 x3.
W=5.4-
2.3x2 +4.3 x3 dx ; x=0.05m
5.4x-2.3x3/3+4.3 x4/4 =0.26904 J
1) Graph to calculate the workdone by a spring.
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solve all questions simply by using Matlab
writh all steps here please
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Table 1: Experimental data for Hooke's Law lab. Mass (kg) Force (N) Ax (m) 0.100 0.100(9.8)= 0.98 N 0.017 0.139 0.139(9.8)= 1.362 N 0.023 0.165 0.165(9.8)= 1.617 N 0.028 0.090 0.09(9.8)= 0.882 N 0.015 0.300 0.300(9.8)= 2.94 N 0.050 0.050 0.050(9.8)= 0.49 N 0.009 Part B: Determining Unknown Mass Now that you have your spring constant, we are going to determine unknown masses. For the red and blue masses in the simulation, perform experiments to determine their mass. Show your...