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A high tension wire is at a high potenti...

A high tension wire is at a high potential with respect to a wire which is well grounded called Earth wire. You must have seen such wires stretched parallel to roads. There is a high tension wire between two points A and B. 1 km apart. The distance between HT wire and earth wire is 1 m. The resisatnce of the HT (and also the earth wire) is `1 Omega//m`. This wire is at a potential of 11 KV at point A w.r.t. to earth wire. and its is carrying 1 A current which returns back to the generator by through the earth wire. This wire is quite a thick wire. There is a sign board at a pole over which this wire is stretched reading DANGER, 11 KV. You might thick what would happen if one touched this wire. Will one feel a shock or not. Well ! it depends on whether the current through our body exceeds a particular valuem which we may call CRITICAL CURRENT.
If the potential difference between H.T and earth wire is 11 kV at point A, find p.d between these wires at point B

A

1 KV

B

2 KV

C

9 KV

D

10 KV

Text Solution

AI Generated Solution

The correct Answer is:
To solve the problem, we need to find the potential difference between the high tension (HT) wire and the earth wire at point B, given that the potential difference at point A is 11 kV. ### Step-by-Step Solution: 1. **Identify the Given Information:** - Distance between points A and B = 1 km = 1000 m - Distance between HT wire and earth wire = 1 m - Resistance of HT wire = 1 Ω/m - Resistance of earth wire = 1 Ω/m - Potential at point A (VA) = 11 kV = 11,000 V - Current (I) = 1 A 2. **Calculate the Total Resistance:** - The length of the HT wire from A to B is 1000 m, so the resistance of the HT wire (R_HT) is: \[ R_{HT} = 1 \, \Omega/m \times 1000 \, m = 1000 \, \Omega \] - The length of the earth wire from A to B is also 1000 m, so the resistance of the earth wire (R_EW) is: \[ R_{EW} = 1 \, \Omega/m \times 1000 \, m = 1000 \, \Omega \] 3. **Determine the Potential Drop Across the HT Wire:** - The potential drop (V_drop) across the HT wire can be calculated using Ohm's law: \[ V_{drop} = I \times R_{HT} = 1 \, A \times 1000 \, \Omega = 1000 \, V \] 4. **Calculate the Potential at Point B (VB):** - The potential at point B (VB) can be calculated as: \[ V_A - V_B = V_{drop} \] \[ 11,000 \, V - V_B = 1000 \, V \] \[ V_B = 11,000 \, V - 1000 \, V = 10,000 \, V = 10 \, kV \] 5. **Determine the Potential at the Earth Wire at Point B (VB'):** - The potential at the earth wire at point B (VB') is: \[ V_{B'} = 0 \, V \quad \text{(since it's grounded)} \] 6. **Calculate the Potential Difference Between the HT Wire and Earth Wire at Point B:** - The potential difference (PD) between the HT wire and the earth wire at point B is: \[ PD = V_B - V_{B'} = 10,000 \, V - 0 \, V = 10,000 \, V = 10 \, kV \] ### Final Answer: The potential difference between the high tension wire and the earth wire at point B is **10 kV**. ---
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