If a stone of mass of 2kg tied to a string executes uniform circular motion with a speed of 2ms-1 of radius 2m. What is the magnitude of tensional force acting on the stone?
Answers
Explanation:
Mass of stone(m) = 2Kg,
radius(r) = length of rope =2m,
Maximum tension (T max ) = 400N
The maximum tension acts as the centripetal force for the circular motion of the stone.
Let v
max be the maximum velocity.
Hence, F=T
max = rmv max2
⇒v max2 = mT max ×r
⇒v max = mT max ×r
⇒v max= 2400×2
⇒v max =20ms −1
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Answer:
Mass, m=0.2 kg
Radius, r=1 m
Angular speed, ω=90 rpm
⟹ω=
60
90
⟹ω=1.5 rps
⟹ω=3π rad/s
(a) Angular velocity, ω=3π rad/s
(b) Centripetal acceleration. a=rw
2
⟹a=1×3π×3π
⟹a=9π
2
m/s
2
(c) Centripetal Force, F=ma
⟹F=0.2×9π
2
⟹F=1.8π
2
N
(d) Tension in string, = Centripetal Force
⟹T=F=1.8π
2
N
Explanation:
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