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A bar of copper and steel form a composite system. They are heated to a temperature of 40°C. What type of stress is induced in the copper bar?
  • a)
    Tensile
  • b)
    Compressive
  • c)
    Shear
  • d)
    None of these
Correct answer is option 'B'. Can you explain this answer?
Verified Answer
A bar of copper and steel form a composite system. They are heated to ...
Coefficient of expansion of copper is more than that of steei. Hence, copper will develop compressive stress.
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A bar of copper and steel form a composite system. They are heated to ...
°C. The coefficient of linear expansion for copper is 16.6 × 10^-6 /°C and for steel is 12 × 10^-6 /°C. Determine the change in length of the composite system if it is heated to a temperature of 100°C.

To determine the change in length of the composite system, we need to calculate the change in length for each material and then add them together.

For copper:
Coefficient of linear expansion = 16.6 × 10^-6 /°C
Initial temperature = 40°C
Final temperature = 100°C

Change in temperature = Final temperature - Initial temperature
= 100°C - 40°C
= 60°C

Change in length for copper = Coefficient of linear expansion × Initial length × Change in temperature
= 16.6 × 10^-6 /°C × Initial length × 60°C

For steel:
Coefficient of linear expansion = 12 × 10^-6 /°C
Initial temperature = 40°C
Final temperature = 100°C

Change in temperature = Final temperature - Initial temperature
= 100°C - 40°C
= 60°C

Change in length for steel = Coefficient of linear expansion × Initial length × Change in temperature
= 12 × 10^-6 /°C × Initial length × 60°C

Total change in length of the composite system = Change in length of copper + Change in length of steel
= 16.6 × 10^-6 /°C × Initial length × 60°C + 12 × 10^-6 /°C × Initial length × 60°C

Simplifying the equation:
= (16.6 + 12) × 10^-6 /°C × Initial length × 60°C
= 28.6 × 10^-6 /°C × Initial length × 60°C

Therefore, the change in length of the composite system if it is heated to a temperature of 100°C is 28.6 × 10^-6 /°C × Initial length × 60°C.
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