Aakash and Baadal entered into partnership on 1st October 2023 with capitals of Rs 80,00,000 and Rs 60,00,000 respectively. They decided to share profits and losses equally. Partners were entitled to interest on capital @ 10 per annum as per the provisions of the partnership deed. Baadal is given a guarantee that his share of profit, after charging interest on capital, will not be less than Rs 7,00,000 per annum. Any deficiency arising on that account shall be met by Aakash. The profit of the firm for the year ended 31st March 2024 amounted to Rs 13,00,000.
Prepare Profit and Loss Appropriation Account for the year ended 31st March 2024.
Profit and Loss Appropriation Account
Particulars | Amount (₹) | Particulars | Amount (₹) |
---|---|---|---|
To Interest on Capital: | By Profit & Loss A/c | 13,00,000 | |
Aakash (₹80,00,000 × 10% × 6/12) | 4,00,000 | ||
Baadal (₹60,00,000 × 10% × 6/12) | 3,00,000 | ||
Total Interest on Capital | 7,00,000 | ||
To Profit Transferred to: | |||
Aakash Capital A/c | 3,00,000 | ||
Baadal Capital A/c | 3,00,000 | ||
Deficiency Met by Aakash | 1,00,000 | ||
Transferred to Baadal | 1,00,000 | ||
Aakash's final balance | 3,00,000 – 1,00,000 = 2,00,000 | ||
Badal's final Balance | 3,00,000 +1,00,000 = 4,00,000 | ||
To Profit Transferred to: | |||
Aakash Final Capital A/c | 2,00,000 | ||
Baadal Final Capital A/c | 4,00,000 | ||
Total | 13,00,000 | Total | 13,00,000 |
Explanation and Calculations:
Match List – I with List – II:
Choose the correct answer from the options given below:
Match List I with List II:
Choose the correct answer from the options given below:
If \[ A = \begin{bmatrix} 1 & 2 & 0 \\ -2 & -1 & -2 \\ 0 & -1 & 1 \end{bmatrix} \] then find \( A^{-1} \). Hence, solve the system of linear equations: \[ x - 2y = 10, \] \[ 2x - y - z = 8, \] \[ -2y + z = 7. \]