The cost of a machinery is ₹8,00,000. Its scrap value will be one tenth of its original cost in 15 years. Using linear method of depreciation, the book value of the machine at the end of 10th year will be: |
₹4,80,000 ₹3,20,000 ₹3,68,000 ₹4,32,000 |
₹3,20,000 |
The correct answer is Option (2) → ₹3,20,000 Initial Cost of Machinery (P) = 8,00,000 Scrap Value (S) = $\frac{1}{10}$ of 8,00,000 = 80,000 Useful life (n): 15 years Depreciation, $D=\frac{P-S}{n}$ $=\frac{8,00,000-80,000}{15}=\frac{7,20,000}{15}$ $=48,000$ ∴ Book value after 10 years $=P-(D×Years)$ $=8,00,000-(48,000×10)$ $=3,20,000$ |