Tension in string at a point on a frame

AI Thread Summary
The discussion centers on calculating tension in a frame involving a pulley, with the original poster expressing concern over the simplicity of their solution for a 10-mark problem. They used the equations F = mg and Tx = mg*sin(theta) to determine the tension as 637N and subsequently calculated the components Tx and Ty as 450.4N. Other participants confirm that the solution is indeed correct and straightforward, indicating that no additional complexities are necessary. The consensus is that the problem can be solved with basic trigonometric conversions without missing any crucial relations. Overall, the solution is validated as accurate and sufficient.
LeafMuncher
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Homework Statement


btMUsJA.jpg

Hi all. What concerns me here is that it's worth 10 marks, but the solution I've tried only takes 2 steps. Am I missing some relation between the frame support and the pulley altering the components of the tension, or is the solution really just a basic trig conversion?

Homework Equations


F = mg
Tx = mg*sin(theta)

The Attempt at a Solution


using the above conversions I get the tension as 65kg*9,8m/s^2 = 637N
Then just convert using the 1/1 ratio as 45deg, giving Tx and Ty = 637*sin(45) = 450.4N
 
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LeafMuncher said:

Homework Statement


btMUsJA.jpg

Hi all. What concerns me here is that it's worth 10 marks, but the solution I've tried only takes 2 steps. Am I missing some relation between the frame support and the pulley altering the components of the tension, or is the solution really just a basic trig conversion?

Homework Equations


F = mg
Tx = mg*sin(theta)

The Attempt at a Solution


using the above conversions I get the tension as 65kg*9,8m/s^2 = 637N
Then just convert using the 1/1 ratio as 45deg, giving Tx and Ty = 637*sin(45) = 450.4N
Your solution is correct. Good job.
 
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