View Full Version : What is the net force acting on the ring?
1. The problem statement, all variables and given/known data
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2. Relevant equations
3. The attempt at a solution
I have absolutley no idea how to do this problem. Can anyone start me off?
A Force is a vector. In this case the force can be written in terms of an x and y-component.
Write down the 3 forces in terms of x and y-components.
Once you have done that, you can calculate the net force by adding up all components in each direction.
Final step will be to calculate the magnitude of that vector
marlon
I did ...
Sin (30) = op/200
Sin (30) x 200 = op = 100
F1 = 100
F2 = Sin(60) = op/200 x 200
Sin (60) x 200 = op
173.21 = op
F2 = 173
F3 = 224
Total forces added up is 497.
What did I do wrong?? Physics test in a few hours
I did ...
Sin (30) = op/200
Sin (30) x 200 = op = 100
F1 = 100
F2 = Sin(60) = op/200 x 200
Sin (60) x 200 = op
173.21 = op
F2 = 173
F3 = 224
Total forces added up is 497.
What did I do wrong?? Physics test in a few hours
I don't understand what you are doing here. What's this op ?
Force 1 : -200 e_x
Force 2 : 100 e_x
Force 3 : 200(cos30 e_x + sin30 e_y)
e_x : components in the x-direction
e_y : components in the y-direction
Do you understand the 3 above equations ?
How can you calculate the resulting net force of the 3 forces?
marlon
Force 1 : -200 e_x
Force 2 : 100 e_x
Force 3 : 100 e_y
In total it is -100 e_x, 100y, but this is not right .
Force 1 : -200 e_x
Force 2 : 100 e_x
OK. Forces 1 and 2 are totally in the x direction, so they have no y components.
Force 3 : 100 e_y
OK, that's the y-component of Force 3. What's the x-component?
Force 1 : -200 e_x
Force 2 : 100 e_x
Force 3 : 100 e_y
In total it is -100 e_x, 100y, but this is not right .
you are missing one component in force3. The 3rd force has TWO components !
marlon
F 3 is 100y and 100x
no it's not
how did you calculate this ?
you need to calculate the x and y-component of a vector
do you know how to do that ?
hint : in your answer, you'll need to calculate the sine and cosine of an angle
marlon
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