A cylindrical conductor of length l' and uniform area of cross-section 'A'
has resistance 'R. Another conductor of length 2.5 l and resistance 0-5 R
of the same material has area of cross-section
(A) 5A
(B) 2.5 A
0-5 A
(D) A
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The cross sectional area of another conductor is 5A.
Explanation:
The resistance is given by the formula:
R = ρL/A
The resistance of one conductor is:
R₁ = ρL₁/A₁
Where,
R₁ = R
L₁ = L
A₁ = A
Now, the resistance is:
R = ρL/A
A = ρL/R → (equation 1)
The resistance of another conductor is:
R₂ = ρL₂/A₂
Where,
R₂ = 0.5 R
L₂ = 2.5 L
A₂ = ?
Now, the resistance is:
0.5 × R = (ρ × 2.5 × L)/A₂
A₂ = (ρ × 2.5 × L)/(0.5 × R)
A₂ = 5 × ρL/R
On substituting equation (1), we get,
∴ A₂ = 5A
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