From the following information, calculate opening and closing inventory:
Gross Profit Ratio - 25%
Revenue from operations - Rs 8,00,000
Inventory turnover ratio - 4 times
Opening inventory was 2 times of the closing inventory.
Here's how to calculate the opening and closing inventory step-by-step:
1. Calculate the Cost of Revenue (Cost of Goods Sold - COGS):
- Gross Profit = Revenue from Operations * Gross Profit Ratio
- Gross Profit = Rs. 8,00,000 * 25% = Rs. 2,00,000
- Cost of Revenue (COGS) = Revenue from Operations - Gross Profit
- COGS = Rs. 8,00,000 - Rs. 2,00,000 = Rs. 6,00,000
2. Calculate the Average Inventory:
- Inventory Turnover Ratio = Cost of Revenue / Average Inventory
- 4 = Rs. 6,00,000 / Average Inventory
- Average Inventory = Rs. 6,00,000 / 4 = Rs. 1,50,000
3. Set up Equations for Opening and Closing Inventory:
Let:
- Closing Inventory = X
- Opening Inventory = 2X (Given: Opening inventory was 2 times the closing inventory)
Therefore:
- Average Inventory = (Opening Inventory + Closing Inventory)/2
Substitute with the given value:
Rs. 1,50,000 = (2X + X)/2
Rs. 1,50,000 = (3X)/2
3X = Rs. 1,50,000 * 2
X = Rs. 3,00,000/3
X = Rs. 1,00,000
4. Calculate the Opening and Closing Inventory:
- Closing Inventory (X) = Rs. 1,00,000
- Opening Inventory (2X) = 2 * Rs. 1,00,000 = Rs. 2,00,000
Answer:
- Opening Inventory: Rs. 2,00,000
- Closing Inventory: Rs. 1,00,000
Calculate the Inventory Turnover Ratio of the company.
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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: \[ x - 2y = 10, \] \[ 2x - y - z = 8, \] \[ -2y + z = 7. \]