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    A conductor is connected to a battery of 2" " V. Let V_1 be the potential difference across the conductor. When a battery of 4 V is connected, the pot
    Question

    A conductor is connected to a battery of 2" " V. Let V_1 be the potential difference across the conductor. When a battery of 4 V is connected, the potential difference becomes V_2. The ratio (V_1/V_2 ) is:

    A.

    4

    B.

    1/4

    C.

    2

    D.

    1/2

    Correct option is D

    Given:

    A conductor is connected to a battery.

    When the conductor is connected to a battery of 2 V, the potential difference across the conductor is V_1

    When the conductor is connected to a battery of 4 V, the potential difference across the conductor becomes V_2​.

    Solution:

    Ohm’s Law:V=IR\text{Ohm's Law:} \quad V = I \cdot R

    Since R is constant, VBattery Voltage\text{Since } R \text{ is constant, } V \propto \text{Battery Voltage} 

    Ratio:V1V2=Battery Voltage for V1Battery Voltage for V2\text{Ratio:} \quad \frac{V_1}{V_2} = \frac{\text{Battery Voltage for } V_1}{\text{Battery Voltage for } V_2}

    V1V2=24=12\frac{V_1}{V_2} = \frac{2}{4} = \frac{1}{2}

    Thus the correct answer is (D)

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