Spring Force
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What is the dimension of k/m where k is the force constant and m is the mass of the oscillating object?
[T-2]
[T2]
[T1]
[T-1]
Figure below shows a light spring balance connected to two blocks of mass 20 kg each. The graduations in the balance measure the tension in the spring. What is the reading of the balance?
400N
0N
200N
100N
What is the impulsive force?
- 6 kg
- Less than 6 kg
- More than 6 kg
- May be more or less than 6 kg
- g3, g3
- g, g3
- g3, g
- g, g
(Take g=10 m/s2)
- 3 kg
- 2.4 kg
- 2 kg
- 2.5 kg
- 1.2 kg
- 2.4 kg
- 3.6 kg
- 4.8 kg
A metal block of density 6000 kg m−3 and mass 1.2 kg is suspended through a spring of spring constant 200 N m−1. The spring-block system is dipped in water kept in a vessel. The water has a mass of 260 g and the block is at a height 40 cm above the bottom of the vessel. If the support to the spring is broken, what will be the rise in the temperature of the water? Specific heat capacity of the block is 250 J kg−1 K−1 and that of water is 4200 J kg−1 K−1. Heat capacities of the vessel and the spring are negligible.
- Zero
- 2 kg
- 4 kg
- Between zero and 2 kg
- 12
- 2
- √2
- 1√2
- √m1m2m1+m2g
- (m2m1g)
- (m1m2g)
- m1+m2m1−m2
(All the springs are ideal and identical)
- mg4
- 2 mg
- mg2
- mg
Match the block diagrams of block of mass m, with their corresponding free body diagram. (spring consent is kand x is change in spring length).
p-(i); q-(i); r-(iii); s-(vi)
p-(ii); q-(i); r-(iii); s-(vi)
p-(i); q-(ii); r-(iii); s-(vi)
p-(i); q-(i); r-(iv); s-(v)
- 20 N
- 30 N
- 8 N
- 5 N
The forces acting on the blocks are shown. What is the displacement of centre of mass in time t? The initial velocity of each is zero.
Fot22m
Fot26m
Fot23m
Fot26m
As shown in Fig.7.40, the two sides of a step ladder BA and CA are 1.6 m long and hinged at A. A rope DE, 0.5 m is tied half way up. A weight 40 kg is suspended from a point F, 1.2 m from B along the ladder BA. Assuming the floor to be frictionless and neglecting the weight of the ladder, find the tension in the rope and forces exerted by the floor on the ladder. (Take g = 9.8 m/s2)
(Hint: Consider the equilibrium of each side of the ladder separately.)