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Aircraft Protection from Lightning Assertion Reason

Understand why passengers inside an aircraft are safe during lightning using electrostatic shielding. This concept explains zero electric field...

 

⚡ Question

Given below are two statements:

Assertion (A):
The outer body of an aircraft is made of metal which protects persons sitting inside from lightning strikes.

Reason (R):
The electric field inside the cavity enclosed by a conductor is zero.


đź–Ľ️ Question Image

Given below are two statements:  A: The outer body of an air craft is made of metal which protects persons sitting inside from lightning-strikes. R: The electric field inside the cavity enclosed by a conductor is zero.


✍️ Short Explanation

This problem is based on:

👉 Electrostatic shielding
👉 Conductors in electrostatics
👉 Faraday cage effect.

Main idea:

Inside a closed conductor:

E=0\boxed{ E=0 }

Hence charges remain on the outer surface and the inside region stays protected.

Aircraft Protection from Lightning Assertion Reason


đź”· Step 1 — Understand Assertion (A) đź’Ż

Aircraft body is made of metal.

When lightning strikes:

✔ Charges flow through outer metallic surface

✔ Passengers inside remain safe

This is due to:

Electrostatic shielding\boxed{ \text{Electrostatic shielding} }

Thus Assertion (A) is correct.


đź”· Step 2 — Understand Reason (R)

For a conductor in electrostatic equilibrium:

Einside=0\boxed{ E_{\text{inside}}=0 }

Even inside a closed cavity of conductor:

Electric field remains zero\boxed{ \text{Electric field remains zero} }

Thus Reason (R) is correct.


đź”· Step 3 — Link Between A and R

Because electric field inside conducting enclosure is zero:

✔ Lightning effects stay on outer surface

✔ Interior remains shielded

Thus Reason correctly explains Assertion.


đź”· Step 4 — JEE Trap Alert 🚨

❌ Sochna ki rubber tyres aircraft ko protect karte hain

❌ Conductor ke andar electric field non-zero maan lena

Remember:

Faraday Cage Effect\boxed{ \text{Faraday Cage Effect} }

is the key idea.


✅ Final Answer

Both (A) and (R) are correct and (R) is the correct explanation of (A)\boxed{ \text{Both (A) and (R) are correct and (R) is the correct explanation of (A)} }


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