Step 1: Key Details –
Amount due to Rohit = ₹ 6,00,000
Instalments = 4 equal yearly instalments = ₹ 1,50,000 per year
Interest = 9% p.a. on reducing balance
Payment starts from: 31st March, 2021
Step 2: Rohit's Loan Account
Date | Particulars | Amount (₹) | Date | Particulars | Amount (₹) |
---|---|---|---|---|---|
2021 Mar 31 | Interest A/c | 54,000 | 2021 Mar 31 | Bank A/c | 1,50,000 |
Balance c/d | 5,04,000 | ||||
2022 Mar 31 | Interest A/c | 45,360 | 2022 Mar 31 | Bank A/c | 1,50,000 |
Balance c/d | 3,99,360 | ||||
2023 Mar 31 | Interest A/c | 35,942 | 2023 Mar 31 | Bank A/c | 1,50,000 |
Balance c/d | 2,85,302 | ||||
2024 Mar 31 | Interest A/c | 25,677 | 2024 Mar 31 | Bank A/c | 3,10,979 |
Calculation Breakdown:
Year 1 interest = 9% of ₹6,00,000 = ₹54,000
Year 2 interest = 9% of ₹5,04,000 = ₹45,360
Year 3 interest = 9% of ₹3,99,360 = ₹35,942
Year 4 interest = 9% of ₹2,85,302 = ₹25,677
Final payment = Principal + Last year’s interest = ₹2,85,302 + ₹25,677 = ₹3,10,979
Match List I with List II:
Choose the correct answer from the options given below:
Draw a rough sketch for the curve $y = 2 + |x + 1|$. Using integration, find the area of the region bounded by the curve $y = 2 + |x + 1|$, $x = -4$, $x = 3$, and $y = 0$.
In a Linear Programming Problem (LPP), the objective function $Z = 2x + 5y$ is to be maximized under the following constraints:
\[ x + y \leq 4, \quad 3x + 3y \geq 18, \quad x, y \geq 0. \] Study the graph and select the correct option.