AB is a \(20\) \(\Omega\) resistor with a tapping point C that can be moved along AB. The resistances in AC, BC are proportional to the lengths AC, BC. Initially, C is at the mid-point of AB and the circuit is switched on.
                         
If the tapping point C is moved so that the length BC is reduced to half its initial value, then the voltage across the \(15\) \(\Omega\) resistor,
 
1. increases by \(1\) V
2. decreases by \(1\) V
3. increases by \(3\) V
4. decreases by \(3\) V
 
Subtopic:  Kirchoff's Voltage Law |
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 The current flowing through the left \(20~\Omega\) resistor is:
              
1. \(1\) A 2. \(0.5\) A
3. \(2.5\) A 4. \(3\) A
Subtopic:  Kirchoff's Voltage Law |
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All the cells, shown in the figure below, are of \(2\) V, and all the resistances are \(1\) \(\Omega\). When a potential difference \(V\) is applied between A and B, the current through the circuit doubles compared to the situation when the potential difference is made zero.     
Then,
 
   
1. \(V=2\) volt, positive at A.
2. \(V=2\) volt, negative at A.
3. \(V=6\) volt, positive at A.
4. \(V=6\) volt, negative at A.


 
Subtopic:  Kirchoff's Voltage Law |
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