How Do You Calculate Tension Forces in a Hanging Weight Problem?

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To calculate the tension forces T1 and T2 in a hanging weight problem with a 300-N weight, start by drawing a diagram with the x and y axes aligned appropriately. Decompose the forces into their x and y components, ensuring to account for the angles of the ropes (30 degrees for R2 and 50 degrees for R1). Apply the equations of equilibrium, \sum F_x = 0 and \sum F_y = 0, since the system is at rest. This will provide two equations to solve for the unknown tensions T1 and T2. Following these steps will lead to the correct calculation of the tension forces.
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Let me try to draw this out

--------------------- <-- R2 <30degree
\ R1<50degree /
\ /
\ /
\ /
\ /
\ /
\ / T2 is acting north along the 30 degree (R2)
| T1 is acting north along the 50 degree (R1)
|
|
W=300N

Problem: a 300-N weight is hanging from the ropes R1 and R2. Obtrain the tension forces T1 and T2 acting on the weight.

I have a test in 2 hours and no clue how to solve this problem. I have figured out the 6 others study ones for the most part but need someone to help do this

It appears u can draw it doesn't keep it in tact its basically a triangle upside down with a weight hanging from it
 
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mrserv0n said:
Let me try to draw this out

--------------------- <-- R2 <30degree
\ R1<50degree /
\ /
\ /
\ /
\ /
\ /
\ / T2 is acting north along the 30 degree (R2)
| T1 is acting north along the 50 degree (R1)
|
|
W=300N

Problem: a 300-N weight is hanging from the ropes R1 and R2. Obtrain the tension forces T1 and T2 acting on the weight.

I have a test in 2 hours and no clue how to solve this problem. I have figured out the 6 others study ones for the most part but need someone to help do this

It appears u can draw it doesn't keep it in tact its basically a triangle upside down with a weight hanging from it


Those problems are always dealt the same way:

a) Draw a y and x-axis (here the obvious choice is to put the x-axis aligned East-West)

b) Decompose all the forces into their x and y components

c) Apply \sum F_x = m a_x and \sum F_y = m a_y. In this example, the x and y components of the forces add up to zero.

d) You have two equations and two unknowns (at most). Solve for what you are looking for.
 
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