Physics MCQs for NEET — Practice Questions with Answers

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Kirchhoff's first law, also known as the junction rule, is based on the principle of conservation of which physical quantity?

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Explanation

The context states: 'Kirchhoff’s junction rule is based on conservation of charge and the outgoing currents add up and are equal to incoming current at a junction.' This directly links the junction rule to the conservation of charge.

According to Kirchhoff's Loop Rule, what is the algebraic sum of changes in potential around any closed loop in an electric circuit?

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Explanation

The context states: 'Loop rule: The algebraic sum of changes in potential around any closed loop involving resistors and cells in the loop is zero (Fig. 3.15).' This is a direct statement of the loop rule.

In applying Kirchhoff's rules, when a current 'I' is initially labelled with a directed arrow, and after calculation, 'I' is determined to be negative, what does this signify?

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Explanation

The context states: 'If ultimately I is determined to be positive, the actual current in the resistor is in the direction of the arrow. If I turns out to be negative, the current actually flows in a direction opposite to the arrow.'

For a cell with an electromotive force (emf) $e$ and internal resistance $r$, if the current $I$ flows from the negative terminal (N) to the positive terminal (P) through the cell, what is the potential difference $V = V(P) - V(N)$?

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Explanation

The context mentions: '$V = V(P) – V(N) = e – I r$ [Eq. (3.38) between the positive terminal P and the negative terminal N; I here is the current flowing from N to P through the cell].'

When applying Kirchhoff's Junction Rule, the statement that 'there is no accumulation of charges at any junction or at any point in a line' primarily justifies which aspect of the rule?

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Explanation

The context explains: 'The proof of this rule follows from the fact that when currents are steady, there is no accumulation of charges at any junction or at any point in a line. Thus, the total current flowing in, (which is the rate at which charge flows into the junction), must equal the total current flowing out.'

Kirchhoff's rules are considered 'very useful for analysis of electric circuits' because:

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Explanation

The context states: 'The formulae we have derived earlier for series and parallel combinations of resistors are not always sufficient to determine all the currents and potential differences in the circuit. Two rules, called Kirchhoff’s rules, are very useful for analysis of electric circuits.'

If current $I_1$ and $I_2$ enter a junction, and $I_3$ leaves the junction, according to Kirchhoff's Junction Rule, what is the correct relationship between these currents?

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Explanation

The context states: 'Junction rule: At any junction, the sum of the currents entering the junction is equal to the sum of currents leaving the junction (Fig. 3.15). For example, Fig. 3.15 shows I3 = I1 + I2, where I3 enters and I1, I2 leave.

For a cell where the potential difference $V = e + Ir$ holds true, how is the current $I$ considered to be flowing in relation to the positive (P) and negative (N) terminals of the cell?

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Explanation

The context states: 'If, while labelling the current I through the cell one goes from P to N, then of course $V = e + I r$ (3.60).'

What is the initial step recommended for analysing an electric circuit using Kirchhoff's rules regarding currents in resistors?

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Explanation

The context mentions: 'Given a circuit, we start by labelling currents in each resistor by a symbol, say I, and a directed arrow to indicate that a current I flows along the resistor in the direction indicated.'

Gustav Robert Kirchhoff is primarily known for his contributions to which fields?

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Explanation

The context states: 'Gustav Robert Kirchhoff (1824 – 1887) German physicist... Mainly known for his development of spectroscopy, he also made many important contributions to mathematical physics, among them, his first and second rules for circuits.'

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