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Why springs are made up of steels and no...

Why springs are made up of steels and not copper commonly ?

A

Copper is costlier than steel

B

Copper is more elastic than steel

C

Steel is more elastic than copper

D

None of the above

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The correct Answer is:
To understand why springs are commonly made of steel rather than copper, we can analyze the properties of elasticity and the Young's modulus of both materials. ### Step-by-Step Solution: 1. **Understanding Young's Modulus**: Young's modulus (Y) is a measure of the stiffness of a material. It is defined as the ratio of stress (force per unit area) to strain (deformation in length/original length). The formula is given by: \[ Y = \frac{F/A}{\Delta L/L_0} \] where: - \( F \) = force applied - \( A \) = cross-sectional area - \( \Delta L \) = change in length - \( L_0 \) = original length 2. **Comparing Young's Modulus of Steel and Copper**: - Steel has a higher Young's modulus compared to copper. This means that for the same amount of stress applied, steel will deform (elongate) less than copper. - A higher Young's modulus indicates that the material is stiffer and can withstand greater forces without deforming significantly. 3. **Implications for Springs**: - Springs are designed to return to their original shape after being stretched or compressed. If a spring material has a high Young's modulus, it will be able to return to its original shape more effectively after the force is removed. - Since steel has a higher Young's modulus than copper, it is more suitable for making springs. This means that steel springs can handle more load and will not stretch as much under the same conditions compared to copper springs. 4. **Conclusion**: - Therefore, springs are made of steel and not copper because steel is more elastic (higher Young's modulus) than copper, which results in less elongation under the same load, making steel springs more efficient and durable.

To understand why springs are commonly made of steel rather than copper, we can analyze the properties of elasticity and the Young's modulus of both materials. ### Step-by-Step Solution: 1. **Understanding Young's Modulus**: Young's modulus (Y) is a measure of the stiffness of a material. It is defined as the ratio of stress (force per unit area) to strain (deformation in length/original length). The formula is given by: \[ Y = \frac{F/A}{\Delta L/L_0} ...
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CENGAGE PHYSICS-ELASTICITY-MANDATORY EXERCISE (Exercise Set II) Multiple - Choice Questions with One correct Answer
  1. The ratio of the lengths of two wires A and B of same material is 1:2 ...

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  2. A force F is needed to break a copper wire having radius R. the force ...

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  3. The Young's modulus of a wire of length L and radius r is Y. If the le...

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  4. A and B are two wires. The radius of A is twice that of B. They are st...

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  5. When a certain weight is suspended from a long uniform wire, its lengt...

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  6. Hook's law defines

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  7. A wire is loaded by 6 kg at its one end, the increase in length is 12 ...

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  8. If Young's modulus of iron is 2xx10''" N/m"^(2) and the interatomic sp...

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  9. If the temperature increases, the modulus of elasticity

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  10. The diameter of a brass rod is 4 mm and Young's modulus of brass is 9x...

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  11. In a wire of length L, the increase in its length is DeltaL. If the le...

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  12. If the length of a wire is reduced to half, then it can hold the

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  13. To double the length of an iron wire having area of 0.5" cm"^(2) cross...

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  14. The spring balance does not read properly after its long use because

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  15. Why springs are made up of steels and not copper commonly ?

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  16. Two wires of copper having the length in the ratio 4:1 and their radii...

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  17. If a load of 9 kg is suspended on a wire, the increase in length is 4....

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  18. The diameters of two wires of same material is n:1. The length of wire...

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  19. Longitudinal stress of 1 kg//mm^(2) is applied on a wire. The percenta...

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  20. A steel wire is stretched with a definite load. If the Young's modulus...

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