Question icon
Grade 11Mechanics

A 1.34-kg ball is attached to a rigid vertical rod by means of two massless strings each 1.70 m long. The strings are attached to the rod at points 1.70 m apart. The system is rotating about the axis of the rod, both strings being taut and forming an equilateral triangle with the rod, as shown in Fig. The tension in the upper string is 35.0 N. (a) Find the tension in the lower string. (b) Calculate the net force on the ball at the instant shown in the figure. (c) What is the speed of the ball?
src=data:image/png;base64,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

Profile image of Simran Bhatia
11 Years agoGrade 11
Answers icon

2 Answers

Profile image of Aditi Chauhan
11 Years ago
236-1397_1.PNG
Therefore, the tension in the string at the bottom is 8.8 N .
236-1671_1.PNG
Therefore, the net force experienced by the ball has the magnitude of 37.9 N .
236-1595_1.PNG
Therefore, the speed with which the ball rotates is 6.45 m/s .
Profile image of islam
8 Years ago
it must be sin60 not sin 30 because the distance between an equilateral triangle, the angles shown in  red  are equal to 60°.