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To determine the equivalent resistance of two resistors when connected in parallel Video Lecture - Class 10

FAQs on To determine the equivalent resistance of two resistors when connected in parallel Video Lecture - Class 10

1. How do you calculate the equivalent resistance of two resistors connected in parallel?
Ans. To calculate the equivalent resistance of two resistors connected in parallel, you can use the formula: 1/Req = 1/R1 + 1/R2 Where Req is the equivalent resistance and R1, R2 are the resistances of the individual resistors.
2. What is the significance of calculating the equivalent resistance of resistors in parallel?
Ans. Calculating the equivalent resistance of resistors in parallel helps in determining the overall resistance experienced by the circuit. This is crucial in analyzing the flow of current in the circuit and understanding the total resistance offered by multiple resistors connected in parallel.
3. Can the equivalent resistance of two resistors in parallel be less than the resistance of either resistor?
Ans. Yes, the equivalent resistance of two resistors in parallel can be less than the resistance of either resistor. When resistors are connected in parallel, the total resistance decreases due to the presence of multiple paths for current flow. This allows for a greater current to pass through the circuit, effectively reducing the overall resistance.
4. What happens to the equivalent resistance when more resistors are added in parallel?
Ans. When more resistors are added in parallel, the equivalent resistance decreases. This is because adding more resistors in parallel increases the number of available paths for current flow. As a result, the total resistance decreases, allowing for a higher current to pass through the circuit.
5. Is it possible to have an equivalent resistance of zero when resistors are connected in parallel?
Ans. No, it is not possible to have an equivalent resistance of zero when resistors are connected in parallel. The formula for calculating the equivalent resistance involves taking the reciprocal of the sum of the reciprocals of individual resistances. Since the reciprocal of zero is undefined, the equivalent resistance will never be zero.
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