Advertisements
Advertisements
प्रश्न
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.
उत्तर
i. 100 shares at Rs. 20 premium means
Nominal value of the share is Rs. 100
And its market value = 100 + 20 = Rs. 120
Number of shares = `"Money Invested"/"Market value of 1 share"`
= `9600/120`
= 80
ii. Each share is sold at Rs. 160
∴ Sale proceeds = 80 × Rs. 160 = Rs. 12,800
iii. Now, investment = Rs. 12,800
Dividend = 10%
Net value = 50
Market value = Rs. 40
∴ Number of shares = `"Investment"/"Market value"`
= `12800/40`
= 320
iv. Now, dividend on 1 share = 10% of N.V = 10% of 50 = 5
`\implies` Dividend on 320 shares = 320 × 5 = 1600
Thus, change in two dividends = 1600 – 640 = 960
APPEARS IN
संबंधित प्रश्न
How much money will be required to buy 250, Rs 15 shares at a discount of Rs 1.50?
A man buys Rs. 50 shares of a company, paying 12% dividend, at a premium of Rs. 10. Find:
- the market value of 320 shares;
- his annual income;
- his profit percent.
A man sold 400 (Rs. 20) shares of a company paying 5% at Rs. 18 and invested the proceeds in (Rs. 10) shares of another company paying 7% at Rs. 12. How many (Rs. 10) shares did he buy and what was the change in his income?
A man invests a certain sum on buying 15% Rs 100 shares at 20% premium. Find :
(1) His income from one share
(2) The number of shares bought to have an income, from the dividend, Rs 6480
(3) Sum invested
A man invested Rs. 45,000 in 15% Rs. 100 shares quoted at Rs. 125. When the market value of these shares rose to Rs. 140, he sold some shares, just enough to raise Rs. 8,400. Calculate:
- the number of shares he still holds;
- the dividend due to him on these remaining shares.
A dividend of 12% was declared on Rs. 150 shares selling at a certain price. If the rate of return is 10%, calculate:
- the market value of the shares.
- the amount to be invested to obtain an annual dividend of Rs. 1,350.
Calculate the investment required to buy:
150 shares of Rs 100 each at a premium of 12%.
By investing Rs. 45,000 in 10% Rs. 100 shares, Sharad gets Rs. 3,000 as dividend. Find the market value of each share.
Gopal has some Rs. 100 shares of company A, paying 10% dividend. He sells a certain number of these shares at a discount of 20% and invests the proceeds in Rs. 100 shares at Rs. 60 of company B paying 20% dividend. If his income, from the shares sold, increases by Rs. 18,000, find the number of shares sold by Gopal.
A man buys 250, ten-rupee shares each at ₹ 12.50. If the rate of dividend is 7%, find the:
- dividend he receives annually.
- percentage return on his investment.