An automobile dealer wishes to buy four luxury cars of different brands given in the table below with some down payment and balance in equal monthly installments (EMI) for 10 years. The bank charges 9% interest per annum compounded monthly.
Luxury Car Price of the Car (in Rs.) Down payment (in Rs.) P 25,00,000 5,00,000 Q 35,00,000 12,00,000 R 45,00,000 15,00,000 S 42,00,000 15,00,000
Match List-I with List-II
List-I List-II Luxury Car EMI (in Rs.) (A) P (I) 34,182 (B) Q (II) 37,980 (C) R (III) 29,118 (D) S (IV) 25,320
Choose the correct answer from the options given below:
An automobile dealer wishes to buy four luxury cars of different brands given in the table below with some down payment and balance in equal monthly installments (EMI) for 10 years. The bank charges 9% interest per annum compounded monthly.
| Luxury Car | Price of the Car (in Rs.) | Down payment (in Rs.) |
|---|---|---|
| P | 25,00,000 | 5,00,000 |
| Q | 35,00,000 | 12,00,000 |
| R | 45,00,000 | 15,00,000 |
| S | 42,00,000 | 15,00,000 |
Match List-I with List-II
| List-I | List-II |
|---|---|
| Luxury Car | EMI (in Rs.) |
| (A) P | (I) 34,182 |
| (B) Q | (II) 37,980 |
| (C) R | (III) 29,118 |
| (D) S | (IV) 25,320 |
Choose the correct answer from the options given below:
Solution
The EMI formula for loan repayment is:
Given:
Therefore:
The loan amount for each car is calculated as:
Loan Amount = Price of Car - Down Payment
For Car P:
Loan Amount = 25,00,000 - 5,00,000 = 20,00,000
For Car Q:
Loan Amount = 35,00,000 - 12,00,000 = 23,00,000
For Car R:
Loan Amount = 45,00,000 - 15,00,000 = 30,00,000
For Car S:
Loan Amount = 42,00,000 - 15,00,000 = 27,00,000
For Car P:
→ (IV)
For Car Q:
→ (III)
For Car R:
→ (II)
For Car S:
→ (I)
The matching pairs are:
(A) P → (IV) 25,320
(B) Q → (III) 29,118
(C) R → (II) 37,980
(D) S → (I) 34,182
Answer: (A)-(IV), (B)-(III), (C)-(II), (D)-(I)
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