Physics, asked by sonusagar50, 5 months ago

please give solution in detail. ​

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Answered by Atαrαh
8

Solution :

Four cells each of resistance 1 / 4 ohm are connected in series

The equivalent resistance for resistors connected in Series combination is given by ,

 \implies \mathtt{R_s = R_ 1 + R_2 + R_3 + R_4}

Here ,

  • R 1 = R 2 = R 3 = R 4 = R = 1/4

\implies \mathtt{R_s = 4R}

\implies \mathtt{R_s = 4 \times  \dfrac{1}{4} }

\implies \mathtt{R_s = 1 \: ohm}

This combination is in series with the external resistors of resistance 1 ohm

\implies \mathtt{R_{net}= R_{ext} + R_s}

\implies \mathtt{R_{net}=1 + 1}

\implies \mathtt{R_{net}= 2 \: ohm}

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All the 4 cells each having a EMF of 1.5 V are connected in series with each other but one cell is reversed thus having opposite polarity

\implies\mathtt{E_{net} = 3E -E}

\implies\mathtt{E_{net} = 2E}

\implies\mathtt{E_{net} = 2 \times 1.5}

\implies\mathtt{E_{net} = 3V}

____________________

we need to find the net current flowing through the circuit ,

we know that ,

\implies\mathtt{I = \dfrac{E_{net}}{R_{net}}}

\implies\mathtt{I = \dfrac{3}{2}}

\implies\mathtt{I = 1.5 A}

The current flowing through the circuit is 1.5 A

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