Question

By how much do the borrowings of company B exceed that of company A?

• A. Rs.13,20,000
• B. Rs.12,10,000
• C. Rs.10,00,000
• D. Rs.11,00,000
• A. Rs.32 lakh
• B. Rs.23 lakh
• C. Rs.320 lakh
• D. Rs.230 lakh
• A. Rs.600 lakh
• B. Rs.500 lakh
• C. Rs.700 lakh
• D. Rs.800 lakh
• A. Rs.14.6 lakh
• B. Rs.146 lakh
• C. Rs.14.6 crore
• D. None of these

Answer 1

The Correct Option is D

- For Company A: \[ \text{Borrowing of A} = \frac{234 \times 18}{100} = 130000 \] - For Company B: \[ \text{Borrowing of B} = \frac{576 \times 24}{100} = 240000 \] - Difference: \[ \text{Difference} = 240000 - 130000 = 110000 \] Thus, the borrowings of Company B exceed those of Company A by Rs. 11,00,000.

Answer 2

- Dividend paid by Company D: \[ \text{Dividend of D} = \frac{270 \times 32.50}{100} = 87.75 \, \text{lakh} \] - Dividend paid by Company B: \[ \text{Dividend of B} = \frac{402 \times 19.60}{100} = 78.792 \, \text{lakh} \] - Difference in dividends: \[ \text{Difference} = 87.75 - 78.792 = 32 \, \text{lakh} \] Thus, the dividend paid by company D exceeds that paid by company B by Rs. 32 lakh.

Answer 3

- The total profit for each company can be calculated by adding the retained earnings and the dividend paid. - For Company A: \[ \text{Profit for A} = \text{Retained Earnings for A} + \text{Dividend Paid for A} \] \[ \text{Dividend Paid for A} = 234 \times \frac{22.50}{100} = 52.65 \text{ lakh} \] \[ \text{Profit for A} = 155 + 52.65 = 207.65 \text{ lakh} \]
- For Company B: \[ \text{Profit for B} = \text{Retained Earnings for B} + \text{Dividend Paid for B} \] \[ \text{Dividend Paid for B} = 576 \times \frac{19.60}{100} = 112.896 \text{ lakh} \] \[ \text{Profit for B} = 402 + 112.896 = 514.896 \text{ lakh} \] - The sum of profits for A and B: \[ \text{Sum of Profits} = 207.65 + 514.896 = 722.546 \text{ lakh} \approx 700 \text{ lakh} \] Thus, the correct answer is (C).

Answer 4

The borrowings of a company can be calculated as: \[ \text{Borrowings} = \frac{\text{Interest} \times 100}{\text{Rate of Interest}} \] - For Company A: \[ \text{Borrowings for A} = \frac{234 \times 100}{18} = 1300 \text{ lakh} \] - For Company B: \[ \text{Borrowings for B} = \frac{576 \times 100}{24} = 2400 \text{ lakh} \] - For Company C: \[ \text{Borrowings for C} = \frac{129.6 \times 100}{16} = 810 \text{ lakh} \] - For Company D: \[ \text{Borrowings for D} = \frac{144 \times 100}{9} = 1600 \text{ lakh} \] - For Company E: \[ \text{Borrowings for E} = \frac{180 \times 100}{15} = 1200 \text{ lakh} \] Now, the total borrowings for all companies is the sum: \[ \text{Total Borrowings} = 1300 + 2400 + 810 + 1600 + 1200 = 7460 \text{ lakh} \] Thus, the total sum of the borrowings of all five companies is Rs. 7460 lakh. Thus, the correct answer is (D).