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Three identical masses of 650 kg each are placed on the x-axis. One mass is at -13.0 cm, one is at the origin, and one is at 42.0 cm. What is the magnitude of the net gravitational force on the mass at the origin, due to the other two masses?
I solved this problem in the homeowrk section of the textbook and got the answer right. This is the same problem, but with different numbers. Somehow when I enter the answer in the computer it keeps on saying that I'm wrong. Please look at my work and see what went wrong. Heres my work:
I used the formula: F_g = (Gm_1m_2)/R^2 where G= 6.67 x 10^-11
The gravitational force from the mass at -.13 m on the mass at the origin is calculated to be: -.001668
The gravitational force from the mass at .42 m on the mass at the origin is calculated to be: .00016
Net gravitational force is: |F_g1 - F_g2| = .001508 N
This answer was wrong. Thanks to anyone that is gracious enough to spend time on this problem.
I solved this problem in the homeowrk section of the textbook and got the answer right. This is the same problem, but with different numbers. Somehow when I enter the answer in the computer it keeps on saying that I'm wrong. Please look at my work and see what went wrong. Heres my work:
I used the formula: F_g = (Gm_1m_2)/R^2 where G= 6.67 x 10^-11
The gravitational force from the mass at -.13 m on the mass at the origin is calculated to be: -.001668
The gravitational force from the mass at .42 m on the mass at the origin is calculated to be: .00016
Net gravitational force is: |F_g1 - F_g2| = .001508 N
This answer was wrong. Thanks to anyone that is gracious enough to spend time on this problem.