Your work on torques has been received. Scroll down through the document to see any comments I might have inserted, and my final comment at the end.
Your optional message or comment:
Positions of the three points of application, lengths of systems B, A and C (left to right), the forces in Newtons exerted by those systems, description of the reference point:
3.5, 10.3, 14.3
7.8, 8.4, 9.2
.2, .7, 1.3
The reference point that was used to measure the others was 3.5 cm to the left of the left most point.
I used the lenghts of the rubberbands to find the forces.
Net force and net force as a percent of the sum of the magnitudes of all forces:
-2
100
I believe you have .2 N and 1.3 N downward, and two .7 N upward forces, which give you a net force of -.2 N + 2 * .7 N - 1.3 N = .1 N, which is upward.
Moment arms for rubber band systems A and C
6.8, 4.2
Both moment arms have to be with respect to the same point. I don't think the moment arms for A and C could be 6.8 cm and 4.2 cm. The 6.8 cm looks right for the moment of A relative to B, but 4.2 cm is not the moment of C relative to B.
Lengths in cm of force vectors in 4 cm to 1 N scale drawing, distances from the fulcrum to points B and C.
.2, 3.5, 4.4
3.9, 8.8
Torque produced by B, torque produced by C:
+.04, -5.72
Net torque, net torque as percent of the sum of the magnitudes of the torques:
-5.68
284%
Since the sum of the magnitudes was -2, -5.68/-2, thus giving you a percent of 284.
Forces, distances from equilibrium and torques exerted by A, B, C, D:
The sum of the vertical forces on the rod, and your discussion of the extent to which your picture fails to accurately describe the forces:
Net torque for given picture; your discussion of whether this figure could be accurate for a stationary rod:
For first setup: Sum of torques for your setup; magnitude of resultant and sum of magnitudes of forces; magnitude of resultant as percent of sum of magnitudes of forces; magnitude of resultant torque, sum of magnitudes of torques, magnitude of resultant torque as percent of the sum of the magnitudes:
For second setup: Sum of torques for your setup; magnitude of resultant and sum of magnitudes of forces; magnitude of resultant as percent of sum of magnitudes of forces; magnitude of resultant torque, sum of magnitudes of torques, magnitude of resultant torque as percent of the sum of the magnitudes:
In the second setup, were the forces all parallel to one another?
Estimated angles of the four forces; short discussion of accuracy of estimates.
x and y coordinates of both ends of each rubber band, in cm
Lengths and forces exerted systems B, A and C:.
Sines and cosines of systems B, A and C:
Magnitude, angle with horizontal and angle in the plane for each force:
x and y components of sketch, x and y components of force from sketch components, x and y components from magnitude, sine and cosine (lines in order B, A, C):
Sum of x components, ideal sum, how close are you to the ideal; then the same for y components.
Distance of the point of action from that of the leftmost force, component perpendicular to the rod, and torque for each force:
Sum of torques, ideal sum, how close are you to the ideal.
How long did it take you to complete this experiment?
Optional additional comments and/or questions:
Thanks for letting us have an extra week to complete this lab.
See my notes and let me know if you have questions.