The problem asks for the voltage across each resistor in a parallel circuit. We are given:
We need to find the voltage across each individual \(20\ \Omega\) resistor.
A fundamental property of parallel circuits is that the voltage across all components connected in parallel is the same. This voltage is equal to the voltage of the source supplying the circuit.
In this specific circuit:
Therefore, the voltage across the first resistor (\(V_1\)) must be equal to the supply voltage, and the voltage across the second resistor (\(V_2\)) must also be equal to the supply voltage.
Applying the parallel circuit property:
Given that the supply voltage is \(40\ V\):
Thus, the voltage across each resistor is \(40\ V\).
A cell of negligible resistance and e.m.f 2 volt is connected to series combination of 2 ohm, 3 ohm and 5 ohm. The potential difference across the 3 ohm resistance is:
3 resistors of 3 ohm each connected in series. What is the mean values of resistors?
Ten cells, each of 2 volts emf and 1 ohm internal resistance are connected in series. What is the current flowing through a resistance of 10 ohms connected across this combination of cells?
Three resistor, each equal to 3 Ω are connected so as to form a triangle. The equivalent resistance between any two vertices of the triangle is: