Prepare a Common Size Statement of Profit and Loss of Laveena Ltd. for the year ended 31st March, 2023 and 31st March, 2024 from the following information:
Particulars | 2023--24 (₹) | 2022--23 (₹) |
---|---|---|
Revenue from operations | ₹80,00,000 | ₹40,00,000 |
Purchase of stock in trade | ₹8,00,000 | ₹4,00,000 |
Other expenses | ₹80,000 | ₹40,000 |
Tax Rate: $50%$
Step 1: Calculate Net Profit Before and After Tax
For 2023–24:
Revenue from operations = ₹80,00,000
Less: Purchase of stock-in-trade = ₹8,00,000
Less: Other Expenses = ₹80,000
$\Rightarrow$ Net Profit before tax = ₹71,20,000
$\Rightarrow$ Net Profit after tax @50% = ₹35,60,000
For 2022–23:
Revenue from operations = ₹40,00,000
Less: Purchase of stock-in-trade = ₹4,00,000
Less: Other Expenses = ₹40,000
$\Rightarrow$ Net Profit before tax = ₹35,60,000
$\Rightarrow$ Net Profit after tax @50% = ₹17,80,000
Common Size Statement of Profit and Loss
(for the years ended 31st March, 2024 and 2023)
Particulars | 2023–24 (%) | 2022–23 (%) |
---|---|---|
Revenue from operations | 100.00% | 100.00% |
Purchase of stock-in-trade | 10.00% | 10.00% |
Other expenses | 1.00% | 1.00% |
Net Profit before tax | 88.00% | 89.00% |
Tax (50%) | 44.00% | 44.50% |
Net Profit after tax | 44.00% | 44.50% |
A current-carrying coil is placed in an external uniform magnetic field. The coil is free to turn in the magnetic field. What is the net force acting on the coil? Obtain the orientation of the coil in stable equilibrium. Show that in this orientation the flux of the total field (field produced by the loop + external field) through the coil is maximum.
Three students, Neha, Rani, and Sam go to a market to purchase stationery items. Neha buys 4 pens, 3 notepads, and 2 erasers and pays ₹ 60. Rani buys 2 pens, 4 notepads, and 6 erasers for ₹ 90. Sam pays ₹ 70 for 6 pens, 2 notepads, and 3 erasers.
Based upon the above information, answer the following questions:
(i) Form the equations required to solve the problem of finding the price of each item, and express it in the matrix form \( A \mathbf{X} = B \).