How Is the Angle Determined for the Opposite String in a Suspended Rod Scenario?

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SUMMARY

The discussion focuses on determining the angle made by the string attached to the lower end of a suspended uniform rod weighing 80 Newtons, which is in equilibrium at an angle of 10 degrees to the horizontal. The string at the higher end is positioned at 40 degrees to the vertical. By applying the principles of static equilibrium, specifically that the sum of forces in both horizontal and vertical directions equals zero, the angle of the lower string can be calculated using geometric methods.

PREREQUISITES
  • Understanding of static equilibrium principles
  • Basic knowledge of geometry and trigonometry
  • Familiarity with free body diagrams
  • Ability to analyze forces acting on objects
NEXT STEPS
  • Study the concept of static equilibrium in detail
  • Learn how to construct and interpret free body diagrams
  • Explore trigonometric functions related to angles and forces
  • Practice problems involving suspended objects and angles
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Students studying physics, particularly those focusing on mechanics, as well as educators and anyone interested in understanding the principles of equilibrium in suspended systems.

physicshawk
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A uniform rod of 80 Newtons is suspended from the ceiling by strings attached to its ends. The rod is in equilibrium at an angle of 10 degrees to the horizontal, and the string attached to the higher end is at an angle of 40 degrees tohe vertical. Find the angle which the other string makes with the vertical. (and please use the geometric method as this is the chapter i am learning now.) Thanks.
I have shown through diagram my working in the URL below. I just can't get the angle. Could you please get the angle for me.

http://farm6.staticflickr.com/5498/9993960885_c8d9523a07_b.jpg
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9993960885_c8d9523a07_b.jpg

Just encase the link in -tags next time.
 
Use the fact that the rod is in equilibrium. The sum of forces is zero both in horizontal and vertical directions.
 

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