Advertisements
Advertisements
Question
Two brothers A and B invest Rs. 16,000 each in buying shares of two companies. A buys 3% hundred-rupee shares at 80 and B buys ten-rupee shares at par. If they both receive equal dividend at the end of the year, find the rate percent of the dividend received by B.
Solution
For A
Total investment = Rs. 16,000
Nominal value of 1 share = Rs. 100
Market value of 1 share = Rs. 80
∴ No of shares purchased = `(16,000)/80` = 200 shares
Nominal value of 200 shares = Rs. 100 × 200 = Rs. 20,000
Dividend% = 3%
Dividend = 3% of Rs. 20,000
= `3/100 xx Rs. 20,000`
= Rs. 600
For B
Total investment = Rs. 16,000
Nominal value of 1 share = Rs. 10
Market value of 1 share = Rs. 10
∴ No of shares purchased = `(16,000)/10` = 1600 shares
Nominal value of 1600 shares = 10 × 1600 = Rs. 16,000
Dividend received by B = Dividend received by A = Rs. 600
Dividend% = `"Dividend"/"Nominal value" xx 100%`
= `600/(16,000) xx 100%`
= 3.75%
APPEARS IN
RELATED QUESTIONS
Rs. 480 is divided equally among ‘x’ children. If the numbers of children were 20 more then each would have got Rs. 12 less. Find ‘x’.
By investing Rs. 7,500 in a company paying 10 percent dividend, an annual income of Rs. 500 is received. What price is paid for each of Rs. 100 share?
A company with 10,000 shares of nominal value Rs 100 declares an annual dividend of 8% to the shareholders
- Calculate the total amount of dividend paid by the company.
- Ramesh had bought 90 shares of the company at Rs 150 per share. Calculate the dividend he receives and the percentage of return on his investment.
Calculate the investment required to buy:
150 shares of Rs 100 each at a premium of 12%.
Gagan invested 80% of his savings in 10% Rs. 100 shares at 20% premium and the rest of his savings in 20% Rs. 50 shares at 20% discount. If his incomes from these shares is Rs. 5,600, calculate:
- his investment in shares on the whole.
- the number of shares of first kind that he bought.
- percentage return, on the shares bought, on the whole.
Rohit invested Rs. 9,600 on Rs. 100 shares at Rs. 20 premium paying 8% dividend. Rohit sold the shares when the price rose to Rs. 160. He invested the proceeds (excluding dividend) in 10% Rs. 50 shares at Rs. 40. Find the:
- original number of shares.
- sale proceeds.
- new number of shares.
- change in the two dividends.
Find the market price of 5% share when a person gets a dividend of Rs 65 by investing Rs. 1430.
Two companies have shares of 7% at Rs. 116 and 9% at Rs. 145 respectively. In which of the shares would the investment be more profitable?
If a man received ₹ 1080 as dividend from 9% ₹ 20 shares, find the number of shares purchased by him.
200 ₹ 20 shares, each available at a discount of 20%, give 10% dividend. The rate of return is ______.