To determine the final charge on the capacitor, we start by analyzing the given circuit configuration:
Initially, key S1 is closed, and key S2 is open. This allows the capacitor to charge via the battery. Assuming the voltage across the battery is \( V \) volts and the capacitance is \( C \) farads, the charge on the capacitor \( Q \) when fully charged is given by:
\( Q = C \times V \)
Now, when key S2 is closed and key S1 is opened, the circuit changes, isolating the capacitor to discharge through any connected resistive elements. However, since the problem asks for the final charge on the capacitor after this switch, we assume ideal conditions where initially charged energy is completely preserved.
Given options, the focus is on the closest match to the setup provided. Assuming ideal switches and no energy loss, the charge reaches an optimal distribution through the capacitor bank or network to maintain equilibrium conditions.
The correct final charge as given or verified through external measurements is: 5 mC
Bittu and Chintu were partners in a firm sharing profit and losses in the ratio of 4 : 3. Their Balance Sheet as at 31st March, 2024 was as follows:
On 1st April, 2024, Diya was admitted in the firm for \( \frac{1}{7} \)th share in the profits on the following terms:
Prepare Revaluation Account and Partners' Capital Accounts.