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Work And Energy Test - 9

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Work And Energy Test - 9
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  • Question 1
    1 / -0
    A body is moved through a distance of 5 m in the following different ways. Maximum work is done against gravity when the body is
    Solution
    Maximum work is done against gravity when the body is raised vertically upwards. This is because the displacement against the force of gravity is the maximum in this case.
  • Question 2
    1 / -0
    If the momentum of a body increases by 20%, the increase in its K.E. will be
    Solution
    Let initial velocity = v1
    Then, final velocity v2 = v1 +
    = 1.2 v1
    This is because mass is constant and therefore, increase in momentum increases the velocity.
    Hence,
    Initial kinetic energy KE1 =
    Final kinetic energy KE2 =
    =
    = (1.44)
    Change =
    =
    =
  • Question 3
    1 / -0
    Work done by centripetal force during circular motion is
    Solution
    Work done by centripetal force during circular motion is zero. This can be seen from the figure below.



    As F is at right angle to the direction of motion, therefore,
    W = Fd cos
    = Fd cos90° = Fd(0)
    = 0
  • Question 4
    1 / -0
    What is the change in potential energy as a body climbs a distance h and descends a distance h/2? (Assuming g being constant)
    Solution
    Initial height = h
    PE1 = mgh
    Final height =
    PE2 =

    =
    Or | =
  • Question 5
    1 / -0
    A work of 2 milli Joules changes the speed of a moving body of mass 0.1 gram. The change in speed
    Solution
    The change in speed will be calculated only if the initial speed is known.
    This can be understood from the formula given as,
    W =
    2 10-3 J = -
    Or 2 10-3 J =
    Therefore, for calculation of change in speed we need both v1 and v2 which depends upon the original speed.
  • Question 6
    1 / -0
    Asha lifts a doll from the floor and places it on a table. If the weight of the doll is known, what else does one need to know in order to calculate the work Asha has done on the doll?
    Solution
    Asha lifts a doll from the floor and places it on a table. Therefore, she does work against gravity.
    Now weight of the doll is known, therefore, for calculating work the height of table is required.
    As we know, =
    = mgh
    We know mg, thus h is to be known.
  • Question 7
    1 / -0
    Two masses of 1 g and 4 g are moving with KE in the ratio 4 : 1. What is the ratio of their linear momenta?
    Solution
    Mass of bodies = 1 g and 4 g
    Let velocity of bodies be vA and vB



    Ratio of momentum = mAvA : mBvB
    =
    = 1 : 1
  • Question 8
    1 / -0
    A water fall is 84 m high. Assuming that half the KE of the falling water gets converted to heat, the rise in temperature of water is
    Solution
    Height of waterfall = 84 m
    Assuming that half the KE is converted to heat,
    Let us consider mass of water to be 1 kg


    = 823.2 J (Half of it is used for raising the temperature)
    Therefore, if c is specific heat and is rise in temperature, then
    = = 411.6 J
    = 98.31 cal
    1000 1 T = 98.31 cal
    T = 0.098° C
  • Question 9
    1 / -0
    A ball is dropped vertically from a height d above the ground. It hits the ground and bounces up vertically to a height d/2. Neglecting subsequent motion and air resistance, its velocity v varies with the height h above the ground as
    Solution
  • Question 10
    1 / -0
    There is a hemispherical bowl of radius 3m. A block of mass 10 kg slides from the rim of the bowl to the bottom. The velocity of the block at the bottom will be
    Solution
    Initial P.E. of the block = mgh
    = 10(g) (3)
    = 30 g J



    Initial K.E. = 0
    Final K.E. =
    Now, =
    = mgh
    = 30 g
    Therefore, V = m/s
  • Question 11
    1 / -0
    a wheelbarrow is an example of a lever of
    Solution
    A second-class lever or a 2nd order lever is a stick where the fulcrum is at one end of the stick, you push on the other end, and the weight is in the middle of the stick. Some common second-class levers are doors, staplers, wheelbarrows, and can openers. Thus, a wheelbarrow is a 2nd order lever.
  • Question 12
    1 / -0
    Which of the following does not represent a simple machine?
    Solution
    Steam engine is not a simple machine as compared to a lever, pulley and a gear.
  • Question 13
    1 / -0
    What is the power of a pump, which can pump 500 kg of water from a depth of 40 m? (Take g as 10 m/s2.)
    Solution
    Power = = J/S
    Work done =
    Work done = mgh
    = (500) (10) (40)
    = 2 105 J
    Power = = 200 kW
  • Question 14
    1 / -0
    From a waterfall, water is pouring down at the rate of 100 kg per second on the blades of a turbine. If the height of the fall be 200 m, the power delivered to the turbine is (approximately) equal to
    Solution
    Power = (Here, W is work and T is time)
    W = = 100 10 200
    = 2 105 J
  • Question 15
    1 / -0
    An engine develops 10 kW of power. How much time will it take to lift a mass of 400 kg to a height of 80 m? (g = 10 m/s2)
    Solution
    P = 10 kW
    h = 80 m
    m = 400 kg
    Work done = mgh
    = (400) (10) (80)
    = 32 104 J
    P = 10 103 W
    P = 10 103 =
    t = 32 seconds
  • Question 16
    1 / -0
    A tape-recorder records sound in the form of
    Solution
    A tape recorder records sound in the form of magnetic field on the tape.
  • Question 17
    1 / -0
    A moving body need not have
    Solution
    A moving body has a speed or a velocity with respect to another stationary object.
    Hence, it has 1) KE =
    2) Momentum = mv
    3) Velocity
    The only thing it might not have is potential energy.
  • Question 18
    1 / -0
    Water is falling from the top of a high water fall. On falling,
    Solution
    Water falling from the top of a waterfall gets slightly warmed up because some of the KE possessed by it is converted to heat energy upon striking the ground.
  • Question 19
    1 / -0
    A spring, which is initially in its unstretched condition, is first stretched by a length X and then again by a further length X. The work done in the first case is W1 and that in the second case is W2. Which of the following relations between W1 and W2 is correct?
    Solution
    W1 is the work done when a spring is stretched by a length X.
    W1 = (K is the spring constant)
    W2 is the work done when a spring is stretched by another length X.
    W2 =
    =
    Therefore,
    W2 =
    W2 = 3W1
  • Question 20
    1 / -0
    A mass of 2 kg falls from a certain height onto a spring of force constant 625 N/m. If the total distance traveled by the mass, from its point of release to its final position, is 40 cm, then the spring is compressed by
    Solution
    Mass of body, m = 2 kg
    Spring constant, k = 625 N/m
    Let the spring be compressed by a length x and the distance traveled by the block before hitting the spring be h.
    Decrease in the gravitational potential energy of the mass = Increase in the elastic potential energy of the spring



    Given, h + x = 40 cm





    Or, x = 0.158 m or 15.8 cm.
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