04. Cells, Internal Resistance and Cell Combination, Thermocouple
Current Electricity

152530 To get maximum current through a resistance of $2.5 \Omega$, one can use $m$ rows of cells, each row having $n$ cells. The internal resistance of each cell is $0.5 \Omega$. What are the values of $n$ and $m$, if the total number of cells is 45 ?

1 $\mathrm{m}=3, \mathrm{n}=15$
2 $\mathrm{m}=5, \mathrm{n}=9$
3 $\mathrm{m}=9, \mathrm{n}=5$
4 $\mathrm{m}=15, \mathrm{n}=3$
Current Electricity

152532 When a resistor of $11 \Omega$ is connected in series with a electric cell. The current following in it is $0.5 \mathrm{~A}$. Instead when a resistor of $5 \Omega$ is connected to the same electric cell in series, the current increases by $0.4 \mathrm{~A}$. The internal resistance of the cell is

1 $1.5 \Omega$
2 $2 \Omega$
3 $2.5 \Omega$
4 $3.5 \Omega$
Current Electricity

152533 The denial cell is balanced on $125 \mathrm{~cm}$ length of a potentiometer. Now, the cell is short circuited by a resistance of $2 \Omega$ and the balance is obtained at $100 \mathrm{~cm}$. The internal resistance of the denial cell is

1 $\frac{4}{3} \Omega$
2 $1.5 \Omega$
3 $1.25 \Omega$
4 $0.5 \Omega$
Current Electricity

152534 A potential difference across the terminals of a battery is $50 \mathrm{~V}$ when 11 A current is drawn and $60 \mathrm{~V}$, When 1 A current is drawn. The emf and the internal resistance of the batter are

1 $62 \mathrm{~V}, 2 \Omega$
2 $63 \mathrm{~V}, 1 \Omega$
3 $61 \mathrm{~V}, 1 \Omega$
4 $64 \mathrm{~V}, 2 \Omega$
Current Electricity

152530 To get maximum current through a resistance of $2.5 \Omega$, one can use $m$ rows of cells, each row having $n$ cells. The internal resistance of each cell is $0.5 \Omega$. What are the values of $n$ and $m$, if the total number of cells is 45 ?

1 $\mathrm{m}=3, \mathrm{n}=15$
2 $\mathrm{m}=5, \mathrm{n}=9$
3 $\mathrm{m}=9, \mathrm{n}=5$
4 $\mathrm{m}=15, \mathrm{n}=3$
Current Electricity

152532 When a resistor of $11 \Omega$ is connected in series with a electric cell. The current following in it is $0.5 \mathrm{~A}$. Instead when a resistor of $5 \Omega$ is connected to the same electric cell in series, the current increases by $0.4 \mathrm{~A}$. The internal resistance of the cell is

1 $1.5 \Omega$
2 $2 \Omega$
3 $2.5 \Omega$
4 $3.5 \Omega$
Current Electricity

152533 The denial cell is balanced on $125 \mathrm{~cm}$ length of a potentiometer. Now, the cell is short circuited by a resistance of $2 \Omega$ and the balance is obtained at $100 \mathrm{~cm}$. The internal resistance of the denial cell is

1 $\frac{4}{3} \Omega$
2 $1.5 \Omega$
3 $1.25 \Omega$
4 $0.5 \Omega$
Current Electricity

152534 A potential difference across the terminals of a battery is $50 \mathrm{~V}$ when 11 A current is drawn and $60 \mathrm{~V}$, When 1 A current is drawn. The emf and the internal resistance of the batter are

1 $62 \mathrm{~V}, 2 \Omega$
2 $63 \mathrm{~V}, 1 \Omega$
3 $61 \mathrm{~V}, 1 \Omega$
4 $64 \mathrm{~V}, 2 \Omega$
Current Electricity

152530 To get maximum current through a resistance of $2.5 \Omega$, one can use $m$ rows of cells, each row having $n$ cells. The internal resistance of each cell is $0.5 \Omega$. What are the values of $n$ and $m$, if the total number of cells is 45 ?

1 $\mathrm{m}=3, \mathrm{n}=15$
2 $\mathrm{m}=5, \mathrm{n}=9$
3 $\mathrm{m}=9, \mathrm{n}=5$
4 $\mathrm{m}=15, \mathrm{n}=3$
Current Electricity

152532 When a resistor of $11 \Omega$ is connected in series with a electric cell. The current following in it is $0.5 \mathrm{~A}$. Instead when a resistor of $5 \Omega$ is connected to the same electric cell in series, the current increases by $0.4 \mathrm{~A}$. The internal resistance of the cell is

1 $1.5 \Omega$
2 $2 \Omega$
3 $2.5 \Omega$
4 $3.5 \Omega$
Current Electricity

152533 The denial cell is balanced on $125 \mathrm{~cm}$ length of a potentiometer. Now, the cell is short circuited by a resistance of $2 \Omega$ and the balance is obtained at $100 \mathrm{~cm}$. The internal resistance of the denial cell is

1 $\frac{4}{3} \Omega$
2 $1.5 \Omega$
3 $1.25 \Omega$
4 $0.5 \Omega$
Current Electricity

152534 A potential difference across the terminals of a battery is $50 \mathrm{~V}$ when 11 A current is drawn and $60 \mathrm{~V}$, When 1 A current is drawn. The emf and the internal resistance of the batter are

1 $62 \mathrm{~V}, 2 \Omega$
2 $63 \mathrm{~V}, 1 \Omega$
3 $61 \mathrm{~V}, 1 \Omega$
4 $64 \mathrm{~V}, 2 \Omega$
Current Electricity

152530 To get maximum current through a resistance of $2.5 \Omega$, one can use $m$ rows of cells, each row having $n$ cells. The internal resistance of each cell is $0.5 \Omega$. What are the values of $n$ and $m$, if the total number of cells is 45 ?

1 $\mathrm{m}=3, \mathrm{n}=15$
2 $\mathrm{m}=5, \mathrm{n}=9$
3 $\mathrm{m}=9, \mathrm{n}=5$
4 $\mathrm{m}=15, \mathrm{n}=3$
Current Electricity

152532 When a resistor of $11 \Omega$ is connected in series with a electric cell. The current following in it is $0.5 \mathrm{~A}$. Instead when a resistor of $5 \Omega$ is connected to the same electric cell in series, the current increases by $0.4 \mathrm{~A}$. The internal resistance of the cell is

1 $1.5 \Omega$
2 $2 \Omega$
3 $2.5 \Omega$
4 $3.5 \Omega$
Current Electricity

152533 The denial cell is balanced on $125 \mathrm{~cm}$ length of a potentiometer. Now, the cell is short circuited by a resistance of $2 \Omega$ and the balance is obtained at $100 \mathrm{~cm}$. The internal resistance of the denial cell is

1 $\frac{4}{3} \Omega$
2 $1.5 \Omega$
3 $1.25 \Omega$
4 $0.5 \Omega$
Current Electricity

152534 A potential difference across the terminals of a battery is $50 \mathrm{~V}$ when 11 A current is drawn and $60 \mathrm{~V}$, When 1 A current is drawn. The emf and the internal resistance of the batter are

1 $62 \mathrm{~V}, 2 \Omega$
2 $63 \mathrm{~V}, 1 \Omega$
3 $61 \mathrm{~V}, 1 \Omega$
4 $64 \mathrm{~V}, 2 \Omega$