#Rope force physics
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181.67 N
yepp
thank you
@austere barn has given 1 rep to @golden crypt
whats sin (37)?
.602
well yeah so i remember the aprox value of it which is sin (37) = 3/5
oh
Suppose the given angles are α. Then, by Newton's second law:
0 = mg - |T|sin(α) - |T|sin(α)
So:
|T| = mg/(2sin(α))
Since |P| = mg:
|T| = |P|/(2sin(α))
And that evaluates to about 181 N, so yes, correct.
thats why
so maybe cause of that
yup
yeh
given that W = 60N, is the force on the diagonal rope 84.9N? i assume it is.
Follow up question: How much force must F1 and F2 apply for the object to stay stationary?
Ah... Sorry, don't know if I can do this correctly.
seems tough
what makes it difficult for me is the positioning of F1, i dont even know what that would be like in real life
Well, you can imagine that as pinching that point of the rope with your fingers and tugging it to the left.
i think 60 N
i got 60N too
Can you show how you did it?
what about the follow up question?
he is not talking about the horizontal forces, he is talking about the diagonal force on the rope
adj = 60N/tan45
the fig looks a bit different but uhm its the same ig
we can assume it like this
and then cause its 45 degrees F has to be equal to W
unprofesional way but whatever
Oh, wait. I think I know what you mean.
Suppose that 45 degree angle is α. Then:
0 = |P| - |T|sin(α)
So:
|T| = |P|/sin(α)
Then yes, |T| is about 84.9 N.
yup
T and P confuse me lmao
its for that only
T is the tension force, P is weight.
oh
so you are saying both F1 and F2 are 60N?
that wouldnt make sense
Let me try.