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Grade 10Mechanics

A diver of weight 582 N stands at the end of a uniform 4.48-m diving board of weight 142 N. The board is attached by two pedestals 1.55 m apart, as shown in Fig. Find the tension (or compression) in each of the two pedestals.
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

Profile image of Hrishant Goswami
11 Years agoGrade 10
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1 Answer

Profile image of Jitender Pal
11 Years ago
235-700_1.PNG
235-1705_1.PNG
The negative sign highlights the fact the force F1 is directed downwards.
Therefore, the magnitude of the force experienced by the leftmost pedestal is 1170 N .