Ratan, Singh and Sharma were partners in a firm sharing profits and losses in the ratio of 2 : 2 : 1. Their Balance Sheet on 31st March, 2024 was as follows:Balance Sheet of Ratan, Singh and Sharma as at 31st March, 2024
Liabilities | Amount (₹) | Assets | Amount (₹) |
---|---|---|---|
Creditors | 90,000 | Bank | 65,000 |
Outstanding Wages | 10,000 | Stock | 1,50,000 |
General Reserve | 3,00,000 | Debtors | 90,000 |
Less: Provision for Doubtful Debts | (5,000) | ||
85,000 | |||
Capital A/cs: | Plant and Machinery | 2,50,000 | |
Ratan | 3,60,000 | Land and Building | 4,50,000 |
Singh | 2,40,000 | Profit and Loss A/c | 1,00,000 |
Sharma | 1,00,000 | ||
Total | 11,00,000 | Total | 11,00,000 |
On 1st April, 2024 Sharma retired from the firm on the following terms :
(i) Plant and Machinery is revalued at ₹2,00,000.
(ii) Land and Building was to be appreciated by ₹49,500 and provision for bad debts will be maintained at 5% of the debtors.
(iii) Sharma's share in the goodwill of the firm was valued at ₹60,000 and the retiring partner's share was adjusted through the capital accounts of remaining partners.
(iv) Sharma was paid in cash brought by Ratan and Singh in such a way so as to make their capitals proportionate to their new profit sharing ratio.
Prepare Revaluation Account and Partners' Capitals Accounts.
Two batteries of emf's \(3V \& 6V\) and internal resistances 0.2 Ω \(\&\) 0.4 Ω are connected in parallel. This combination is connected to a 4 Ω resistor. Find:
(i) the equivalent emf of the combination
(ii) the equivalent internal resistance of the combination
(iii) the current drawn from the combination
Four students of class XII are given a problem to solve independently. Their respective chances of solving the problem are: \[ \frac{1}{2},\quad \frac{1}{3},\quad \frac{2}{3},\quad \frac{1}{5} \] Find the probability that at most one of them will solve the problem.