Question

Problem: Generate the Front Panel and Block Diagram by using LabView Program

4. Dragging Dresser.vi Its moving day and you are dragging a heavy dresser at constant velocity across the horizontal floor

  Newtons laws can be used to show that cose + y sin or, expressing the force as a fraction of the dressers weight (i.e., F

Note: Please, I need Front Panel and Block Diagram. Also, the answer of question (b).

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Answer #1

clear
clc
prompt = 'Enter the mue value: ';
mue = input(prompt)
figure;hold on;
for i=1:90
theta(i) = i;
F_(i) = mue/(cosd(theta(i))+mue*sind(theta(i)));
end
plot(theta,F_)
legend(strcat('mue=',string(mue)))
hold off

figure;hold on;
Mue = [0.1,0.4,1];
for j=1:3
for i=1:90
theta(i) = i;
F_(i) = Mue(j)/(cosd(theta(i))+Mue(j)*sind(theta(i)));
end
plot(theta,F_)
end
grid on
xticks([0:5:100])
yticks([0:0.05:1])
legend('mue=0.1','mue=0.4','mue=1')

1 mue=0.5 0.9 0.8 0.7 0.6 0.5 0.4 0 10 20 30 40 50 60 70 80 90 mue=0.1 mue=0.4 mue=1 1 0.95 0.9 0.85 0.8 0.75 0.7 0.65 0.6 0.

From the figure, we can see that

for mue=0.1, minimum angle is 5 degrees at which required force is less.

for mue=0.4, minimum angle is 20 degrees at which required force is less.

for mue=1, minimum angle is 45 degrees at which required force is less.

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