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Mechanical Prop...

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  • Question 1
    4 / -1

    The breaking stress of a wire depends upon

  • Question 2
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    The mean distance between the atoms of iron is 3 × 10–10 m and interatomic force constant for iron 7 N/m. The Young\'s modulus of elasticity for iron is

  • Question 3
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    A force of 200 N is applied at one end of a wire of length 2 m and having area of cross-section 10–2 cm2. The other end of the wire is rigidly fixed. If coefficient of linear expansion of the wire α = 8 × 10–6 /°C and Young\'s modulus Y = 2.2 × 1011 N/m2 and its temperature is increased is by 5°C, then the increase in the tension of the wire will be

  • Question 4
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    The length of a wire is 1.0 m and the area of cross-section is 1.0 × 10–2 cm2. If the work done for increase in length by 0.2 cm is 0.4 joule, then Young\'s modulus of the material of the wire is

  • Question 5
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    A rubber cord catapult has cross-sectional area 25 mm2 and initial length of rubber cord is 10 cm. It is stretched to 5 cm and then released to project a missile of mass 5 gm. Taking Yrubber = 5 × 108 N/m2 velocity of projected missile is

  • Question 6
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    A metal bar of length L and area of cross-section A is clamped between two rigid supports. For the material of the rod, its Young\'s modulus is Y and coefficient of linear expansion is α. If the temperature of the rod is increased by ∆t °C, the force exerted by the rod on the supports is

  • Question 7
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    Young\'s modulus of rubber is 104 N/m2 and area of cross-section is 2 cm2. If force of 2 × 105 dynes is applied along its length, then its initial length L becomes

  • Question 8
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    If the interatomic spacing in a steel wire is 3.0 Å and Ysteel = 20 × 1010 N/m2 then force constant is

  • Question 9
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    A wire of length L and radius r is rigidly fixed at one end. On stretching the other end of the wire with a force F, the increase in its length is l . If another wire of same material but of length 2L and radius 2r is stretched with a force of 2F, the increase in its length will be

  • Question 10
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    In steel, the Young\'s modulus and the strain at the breaking point are 2 × 1011 Nm–2 and 0.15 respectively. The stress at the breaking point for steel is therefore

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