A) \[I,\text{ }{{I}_{1}},\text{ }{{I}_{g}},\,{{I}_{2}}\]
B) \[I,\,{{I}_{g}},\,{{I}_{1}},\,{{I}_{2}}\]
C) \[I,\,{{I}_{2}},\,{{I}_{1}},\,{{I}_{g}}\]
D) \[{{I}_{g}},\text{ }{{I}_{1}},\text{ }{{\text{I}}_{2}},\,I\]
Correct Answer: C
Solution :
[c] \[\frac{10}{100}=\frac{1}{10}\] \[\therefore {{i}_{g}}=0\] As \[I\propto \frac{1}{R}\] \[\therefore \text{ }{{\text{I}}_{2}}>{{I}_{1}}\] \[\therefore \text{ }I>{{I}_{2}}>{{I}_{1}}>{{I}_{g}}\]
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