Solutions: ICSE Class 10 Shares and Dividends
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A man buys 200 shares of ₹10 each. The company declares a 10% dividend.
Find his income.
Solution:
Face value = ₹10
Dividend = 10% of ₹10 = ₹1 per share
Income = 200 × ₹1 = ₹200 -
How much should be invested in ₹100 shares at 20% premium to earn ₹720 if
the dividend is 12%?
Solution:
Market value = ₹100 + 20% of ₹100 = ₹120
Dividend per share = 12% of ₹100 = ₹12
Number of shares = ₹720 ÷ ₹12 = 60
Investment = 60 × ₹120 = ₹7,200 -
A person invests ₹5,000 in ₹25 shares quoted at ₹30. If the dividend is
10%, find the annual income.
Solution:
Number of shares = ₹5,000 ÷ ₹30 = 166.67 ≈ 166 shares
Dividend per share = 10% of ₹25 = ₹2.50
Income = 166 × ₹2.50 = ₹415 -
Find the income from 120 shares of ₹50 each when the dividend declared is
15%.
Solution:
Dividend per share = 15% of ₹50 = ₹7.50
Income = 120 × ₹7.50 = ₹900 -
How many ₹10 shares at ₹12 must be bought to earn a dividend of ₹300 at
10%?
Solution:
Dividend per share = 10% of ₹10 = ₹1
Number of shares = ₹300 ÷ ₹1 = 300 shares -
A company declares a dividend of 8% on ₹100 shares. Find the income on 50
shares.
Solution:
Dividend per share = 8% of ₹100 = ₹8
Income = 50 × ₹8 = ₹400 -
Find the market value of 240 shares of ₹20 each when the total investment
is ₹6,000.
Solution:
Market value per share = ₹6,000 ÷ 240 = ₹25 -
One hundred ₹100 shares are bought at ₹120 each. The company declares an
18% dividend. Find the income and yield.
Solution:
Income = 100 × (18% of ₹100) = 100 × ₹18 = ₹1,800
Investment = 100 × ₹120 = ₹12,000
Yield = (₹1,800 ÷ ₹12,000) × 100 = 15% -
If a 10% dividend is declared on ₹20 shares bought at ₹25, find the
yield.
Solution:
Dividend = 10% of ₹20 = ₹2
Yield = (₹2 ÷ ₹25) × 100 = 8% -
A man buys 80 shares of ₹25 each at ₹20. If the company pays a 12%
dividend, find his income.
Solution:
Dividend = 12% of ₹25 = ₹3
Income = 80 × ₹3 = ₹240 -
Find the number of ₹100 shares that can be bought for ₹5,200 at a premium
of 30%.
Solution:
Market value per share = ₹100 + 30% of ₹100 = ₹130
Number of shares = ₹5,200 ÷ ₹130 = 40 shares -
A man wants an annual income of ₹1,800. How much should he invest in ₹50
shares at ₹60 with a 12% dividend?
Solution:
Dividend per share = 12% of ₹50 = ₹6
Number of shares = ₹1,800 ÷ ₹6 = 300 shares
Investment = 300 × ₹60 = ₹18,000 -
How much should be invested in ₹25 shares at ₹30 to earn ₹300 per year if
the dividend is 10%?
Solution:
Dividend per share = 10% of ₹25 = ₹2.50
Number of shares = ₹300 ÷ ₹2.50 = 120 shares
Investment = 120 × ₹30 = ₹3,600 -
If a 15% dividend is declared on ₹100 shares bought at ₹125, find the
yield.
Solution:
Dividend = 15% of ₹100 = ₹15
Yield = (₹15 ÷ ₹125) × 100 = 12% -
How much income will 90 shares of ₹20 give, if the dividend is
7.5%?
Solution:
Dividend per share = 7.5% of ₹20 = ₹1.50
Income = 90 × ₹1.50 = ₹135 -
Find the investment required to earn ₹960 as dividend from ₹40 shares
quoted at ₹50 and paying a 12% dividend.
Solution:
Dividend per share = 12% of ₹40 = ₹4.80
Number of shares = ₹960 ÷ ₹4.80 = 200 shares
Investment = 200 × ₹50 = ₹10,000 -
A person invests ₹6,400 in ₹80 shares quoted at ₹100. If the dividend is
16%, find the income and yield.
Solution:
Number of shares = ₹6,400 ÷ ₹100 = 64 shares
Dividend per share = 16% of ₹80 = ₹12.80
Income = 64 × ₹12.80 = ₹819.20
Yield = (₹819.20 ÷ ₹6,400) × 100 = 12.8% -
A company declares a 20% dividend on ₹100 shares. A man buys 50 shares at
₹120 each. What is his yield?
Solution:
Dividend per share = 20% of ₹100 = ₹20
Total income = 50 × ₹20 = ₹1,000
Investment = 50 × ₹120 = ₹6,000
Yield = (₹1,000 ÷ ₹6,000) × 100 = 16.67% -
Find the number of shares a man can buy for ₹4,200, if the market value
of a ₹100 share is ₹105.
Solution:
Number of shares = ₹4,200 ÷ ₹105 = 40 shares -
A man wants an income of ₹1,000 per annum from ₹50 shares at ₹60 quoting
a 10% dividend. How many shares must he buy?
Solution:
Dividend per share = 10% of ₹50 = ₹5
Number of shares = ₹1,000 ÷ ₹5 = 200 shares -
Find the income from 150 shares of ₹40 each, if the dividend declared is
12%.
Solution:
Dividend per share = 12% of ₹40 = ₹4.80
Income = 150 × ₹4.80 = ₹720 -
How many ₹100 shares at ₹110 each should be bought to earn ₹1,320 as
dividend if the dividend rate is 12%?
Solution:
Dividend per share = 12% of ₹100 = ₹12
Number of shares = ₹1,320 ÷ ₹12 = 110 shares
Investment = 110 × ₹110 = ₹12,100 -
A man buys 500 shares of ₹20 each at ₹22. Find his income if dividend is
15%.
Solution:
Dividend per share = 15% of ₹20 = ₹3
Income = 500 × ₹3 = ₹1,500 -
Calculate the yield on ₹50 shares bought at ₹45 when the dividend
declared is 14%.
Solution:
Dividend per share = 14% of ₹50 = ₹7
Yield = (₹7 ÷ ₹45) × 100 = 15.56% -
A company declares 10% dividend on ₹100 shares. A man buys 200 shares at
₹120 each. Find his income and yield.
Solution:
Dividend per share = 10% of ₹100 = ₹10
Income = 200 × ₹10 = ₹2,000
Investment = 200 × ₹120 = ₹24,000
Yield = (₹2,000 ÷ ₹24,000) × 100 = 8.33% -
Find the number of ₹25 shares that can be bought for ₹10,000 if they are
quoted at ₹28.
Solution:
Number of shares = ₹10,000 ÷ ₹28 = 357 shares (approx.) -
Find the income on 75 shares of ₹80 each at a dividend rate of
16%.
Solution:
Dividend per share = 16% of ₹80 = ₹12.80
Income = 75 × ₹12.80 = ₹960 -
A man wants to earn ₹600 per annum from ₹100 shares at ₹110 quoting a
dividend rate of 12%. How many shares must he buy?
Solution:
Dividend per share = 12% of ₹100 = ₹12
Number of shares = ₹600 ÷ ₹12 = 50 shares -
Find the yield on shares of face value ₹20 bought at ₹22 if dividend is
10%.
Solution:
Dividend per share = 10% of ₹20 = ₹2
Yield = (₹2 ÷ ₹22) × 100 = 9.09% -
A company declares 18% dividend on ₹50 shares. Find the income from 100
shares.
Solution:
Dividend per share = 18% of ₹50 = ₹9
Income = 100 × ₹9 = ₹900
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