Christmas Decoration Vector
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I have yet another Vector question that needs to show working, the answer is provided below. Can anyone help?
Like with the previous question, I’ve attempted to do this question several times, but I can’t the answer! Can someone please show working for this question?
The answer: The shorter rope has a tension of approximately 38N. (Note that g is equivalent to 10 m/s2 (s2 is second squared) and the length of the rope is irrelevant).
The question: Ropes 3m and 5m in length are fastened to a holiday (Christmas) decoration that is suspended over a town square. The decoration has a mass of 5kg. The ropes, fastened at different heights, make angles of 52 degrees and 40 degrees with the horizontal. Find the tension in each wire.
Thank you.
Well, first of all, you know that both ropes will have to support the weight of the tree (5 kg * 10 m/s^2 = 50 N) in the vertical direction. You also know that since there is no movement in the x direction, the x components of the tension in the ropes must add to give 0. With that information and a bit of trigonometry you end up with a system of two equations that you can solve to get the answer you’re looking for.
Call rope 1 a and rope 2 b. Then:
1. a*sin52 + b*sin40 = 50 N (y-component)
2. a*cos52 – b*cos40 = 0 (x-component)
1 –> a = (50N – b*sin40) / sin52
2 –> [(50N - b*sin40) / sin52]*cos52 – b*cos40 = 0
2 –> 1.268b = 39.0643
–> b = 30.8 N
–> a = (50 N – 30.8*sin40) / sin52
–> a = 38.33 N, or approximately 38 N
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