Consider a rectangular slab of length L and area of cross section A. A current I is passed through it. If the length is doubled, the potential drop across the end faces Options Becomes half of the initial value Becomes one-fourth of the initial value Becomes doubled the initial value
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c) Becomes doubled the initial value
Explanation for the correct option:
- Here the potential drop across the slab will be due to the resistance.
- Whenever current passes through a material it faces some resistance which is the opposition to its flow.
- This resistance depends upon the length, area and material property of that particular substance that is responsible for the opposition e.g. resistivity.
- Hence, the formula for resistance becomes, R=ρL/A
- But we need to relate length of material that is offering resistance and potential. So, from the formula of potential. We have, V=IR
- Putting value of R in formula of potential
- V=IρL/A
- From here, we can clearly see that potential and length are directly related to each other. That means, if you double the length, the potential drop will be doubled.
- Hence, option c) is correct.
The correct and complete questions is
Consider a rectangular slab of length L and area of cross section A. A current I is passed through it. If the length is doubled, the potential drop across the end faces
a) Becomes half of the initial value
b) Becomes one-fourth of the initial value
c) Becomes doubled the initial value
d) Remains Same
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