The figure shows a meter bridge wire AC having
uniform area of cross-section. X is a standard
resistance of 42 and Y is a resistance coil. When
Y is immersed in melting ice the null point is at
40 cm from point A. When the coil Y is heated to
100*C, a resistance of 100 has to be connected
in parallel with Y. in order to keep the bridge
balanced at the same point. The temperature
coefficient of resistance of coil is
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Answer:
ρt=6.3×10−4K−1
Explanation:
Missing figure is attached
Given the length of wire is 100 cm
Taking the first case, when null pointer is at 40 cm
X(100l)=Y(l) ...(i)
Y = 4 x (100-40) / 40
Y = 6
Taking the second case, when coil Y is at 100 degrees and a parallel resistor is connected
1 / Req = 1/ Y’ + 1/100
1 / 6 = 1/ Y’ + 1/100
Solving this we get,
Y’ = 600 / 94
Now we know that;
Y′=Y(1+ρ1×100)
ρt=6.3×10−4K−1
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