An equation relating the physical quantities to the tension 7 is L₂L₂W D√L²-D² In a well-documented MATLAB script hmwk8Q1.m that plots the T vs. D for the case when L₁ = 5m, L₂ = 3m and W = 400 N. Use vectorizing methods in your solution. The physical units for tension are Newtons (N). Use MATLAB's min () function to find both the minimum tension and the associated distance D producing the minimum. Remember the min()) function can return two parameters: the minimum value AND the index location in the vector associated with the minimum value. Tension Force [N] 2200 2100 2000 1900 8 1800 1700 1600 1500 1400 1300 T = 1 Tension Vs Cable Displacement L, 5m, L₂-3m, W 400 N 1.5 Cable Displacement m 25

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A sign used at a commercial business is of weight W and is lifted using the mechanical device below. The tension T is
expressed in terms of the cable length L₁ the bar length L2 and the displacement D.
Building
L₂
An equation relating the physical quantities to the tension Tis
T =
L₁ L₂W
D√L²-D²
Tension Force (N)
2200
In a well-documented MATLAB script hmwk8Q1.m that plots the T vs. D for the case when L₁ = 5m, L₂ = 3m and W =
400 N. Use vectorizing methods in your solution. The physical units for tension are Newtons (N). Use MATLAB's min()
function to find both the minimum tension and the associated distance D producing the minimum. Remember the min()
function can return two parameters: the minimum value AND the index location in the vector associated with the
minimum value.
2100
2000
1900
1800
1700
1600
1500
D
1400
1300
Joe's
Diner
Tension Vs Cable Displacement L, 5m, L₂=3m, W = 400 N
=
1.5
Cable Displacement [m]
W
25
Transcribed Image Text:A sign used at a commercial business is of weight W and is lifted using the mechanical device below. The tension T is expressed in terms of the cable length L₁ the bar length L2 and the displacement D. Building L₂ An equation relating the physical quantities to the tension Tis T = L₁ L₂W D√L²-D² Tension Force (N) 2200 In a well-documented MATLAB script hmwk8Q1.m that plots the T vs. D for the case when L₁ = 5m, L₂ = 3m and W = 400 N. Use vectorizing methods in your solution. The physical units for tension are Newtons (N). Use MATLAB's min() function to find both the minimum tension and the associated distance D producing the minimum. Remember the min() function can return two parameters: the minimum value AND the index location in the vector associated with the minimum value. 2100 2000 1900 1800 1700 1600 1500 D 1400 1300 Joe's Diner Tension Vs Cable Displacement L, 5m, L₂=3m, W = 400 N = 1.5 Cable Displacement [m] W 25
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