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The work done in moving a charge of 5 C ...

The work done in moving a charge of 5 C starting from one point A and ends at the same point is ?

A

5J.

B

10J.

C

Zero.

D

2.5 J.

Text Solution

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The correct Answer is:
To solve the problem of calculating the work done in moving a charge of 5 C from point A back to point A, we can follow these steps: ### Step 1: Understand the Concept of Work Done The work done (W) in moving a charge (Q) in an electric field is given by the formula: \[ W = Q \times \Delta V \] where \( \Delta V \) is the change in electric potential (voltage) between the two points. ### Step 2: Identify the Initial and Final Points In this case, the charge is moved from point A to point A. Therefore, the initial and final points are the same. ### Step 3: Calculate the Change in Potential Difference Since the charge starts and ends at the same point, the potential difference (\( \Delta V \)) is: \[ \Delta V = V_A - V_A = 0 \] This means there is no change in potential difference. ### Step 4: Substitute the Values into the Work Done Formula Now, substituting the values into the work done formula: \[ W = Q \times \Delta V = 5 \, \text{C} \times 0 \] \[ W = 0 \, \text{Joules} \] ### Step 5: Conclusion The work done in moving the charge of 5 C from point A back to point A is: \[ W = 0 \, \text{Joules} \] ### Final Answer The work done is **0 Joules**. ---

To solve the problem of calculating the work done in moving a charge of 5 C from point A back to point A, we can follow these steps: ### Step 1: Understand the Concept of Work Done The work done (W) in moving a charge (Q) in an electric field is given by the formula: \[ W = Q \times \Delta V \] where \( \Delta V \) is the change in electric potential (voltage) between the two points. ### Step 2: Identify the Initial and Final Points ...
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