?
Categories
Account

Two charges +q and -q are placed at a distance d apart. Where is the electric fi

β‚Ή0.0
Login to Download
  • πŸ“₯ Instant PDF Download
  • β™Ύ Lifetime Access
  • πŸ›‘ Secure & Original Content

What’s inside this PDF?

Question: Two charges +q and -q are placed at a distance d apart. Where is the electric field zero?

Options:

  1. At the midpoint
  2. Closer to +q
  3. Closer to -q
  4. At infinity

Correct Answer: Closer to -q

Solution:

The electric field is zero at a point closer to -q because the magnitudes of the fields due to both charges will be equal at that point.

Two charges +q and -q are placed at a distance d apart. Where is the electric fi

Practice Questions

Q1
Two charges +q and -q are placed at a distance d apart. Where is the electric field zero?
  1. At the midpoint
  2. Closer to +q
  3. Closer to -q
  4. At infinity

Questions & Step-by-Step Solutions

Two charges +q and -q are placed at a distance d apart. Where is the electric field zero?
Correct Answer: Between the two charges, closer to -q.
  • Step 1: Understand that we have two charges: one positive charge (+q) and one negative charge (-q).
  • Step 2: Recognize that the electric field created by a positive charge points away from the charge, while the electric field created by a negative charge points towards the charge.
  • Step 3: Since the charges are opposite, there will be a point in between them where the electric fields from both charges will cancel each other out.
  • Step 4: The electric field from the positive charge (+q) decreases with distance, while the electric field from the negative charge (-q) also decreases with distance but is directed towards the charge.
  • Step 5: To find the point where the electric field is zero, we need to find a location where the strength of the electric field from +q equals the strength of the electric field from -q.
  • Step 6: This point will be closer to the negative charge (-q) because the electric field from the positive charge decreases faster as you move away from it.
  • Step 7: Therefore, the electric field is zero at a point that is closer to the negative charge (-q).
  • Electric Field Due to Point Charges – Understanding how electric fields from multiple point charges interact and where they can cancel each other out.
  • Superposition Principle – The principle that the total electric field at a point is the vector sum of the electric fields due to individual charges.
  • Location of Zero Electric Field – Determining the position where the electric fields from two opposite charges are equal in magnitude and opposite in direction.
Soulshift Feedback Γ—

On a scale of 0–10, how likely are you to recommend The Soulshift Academy?

Not likely Very likely
Home Practice Performance eBooks