Zoologists have studied the mechanics of locust jumping. When a locust jumps, as depicted in the figure, the resultant force R exerted by the hind legs is the sum of two forces. The first force W acts directly downward to support the locust's weight, which is about 0.02 newton. The second force F is for the takeoff; its magnitude is about 0.29 newton, and the direction makes an angle of 55° with the horizontal. W F 55° Find the magnitude of the resultant force R = F + W. (Use decimal notation. Give your answer to three decimal places.) magnitude of resultant force R: newton
Zoologists have studied the mechanics of locust jumping. When a locust jumps, as depicted in the figure, the resultant force R exerted by the hind legs is the sum of two forces. The first force W acts directly downward to support the locust's weight, which is about 0.02 newton. The second force F is for the takeoff; its magnitude is about 0.29 newton, and the direction makes an angle of 55° with the horizontal. W F 55° Find the magnitude of the resultant force R = F + W. (Use decimal notation. Give your answer to three decimal places.) magnitude of resultant force R: newton
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Transcribed Image Text:Zoologists have studied the mechanics of locust jumping. When a locust jumps, as depicted in the figure, the resultant force R
exerted by the hind legs is the sum of two forces. The first force W acts directly downward to support the locust's weight, which
is about 0.02 newton. The second force F is for the takeoff; its magnitude is about 0.29 newton, and the direction makes an
angle of 55° with the horizontal.
W
55°
Find the magnitude of the resultant force R = F + W.
(Use decimal notation. Give your answer to three decimal places.)
magnitude of resultant force R:
newton
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