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Equal charges are given to two spheres of different radii. The potential will
  • a)
    be equal on both the spheres
  • b)
    be more on the smaller sphere
  • c)
    be more on the bigger sphere
  • d)
    depend on the material of the sphere
Correct answer is option 'B'. Can you explain this answer?
Verified Answer
Equal charges are given to two spheres of different radii. The potenti...
When equal charges are given to two spheres of different radii, the potential will be more or the smaller sphere as per the equation, Potential = Charge / Radius.
Since potential is inversely proportional to radius, the smaller radius will have higher potential and vice versa.
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Most Upvoted Answer
Equal charges are given to two spheres of different radii. The potenti...
Explanation:

When equal charges are given to two spheres of different radii, the potential will be different on both spheres. This is because the potential depends on the radius of the sphere.

The formula for potential is given as:

V = kQ/r

Where,
V = potential
k = Coulomb's constant
Q = charge
r = radius

As we can see from the formula, the potential is inversely proportional to the radius. This means that the potential will be more on the smaller sphere and less on the bigger sphere.

Therefore, the correct answer is option B, i.e., the potential will be more on the smaller sphere.

To summarize:

- The potential depends on the radius of the sphere.
- The potential formula is V = kQ/r.
- The potential is inversely proportional to the radius.
- The potential will be more on the smaller sphere and less on the bigger sphere.
- Therefore, the correct answer is option B, i.e., the potential will be more on the smaller sphere.
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Community Answer
Equal charges are given to two spheres of different radii. The potenti...
potential(v)=kq/r so the lesser value of r (radius )is give greater potential
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Equal charges are given to two spheres of different radii. The potential willa)be equal on both the spheresb)be more on the smaller spherec)be more on the bigger sphered)depend on the material of the sphereCorrect answer is option 'B'. Can you explain this answer?
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