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Mathematics

A company with 10,000 shares of nominal value ₹ 100 declares an annual dividend of 8% to the share-holders.

(i) Calculate the total amount of dividend paid by the company.

(ii) Ramesh had bought 90 shares of the company at ₹ 150 per share. Calculate dividend he receives and percentage return on his investment.

Shares & Dividends

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Answer

(i) Annual dividend = No. of shares × Rate of div. × N.V. of 1 share

= 10,000 × 8100×100\dfrac{8}{100} \times 100

= ₹ 80,000.

Hence, annual dividend paid by company = ₹ 80,000.

(ii) Investment = 90 × ₹ 150 = ₹ 13,500

Annual dividend = No. of shares × Rate of div. × N.V. of 1 share

= 90 × 8100×100\dfrac{8}{100} \times 100

= ₹ 720.

Return% = Annual dividendInvestment×100=72013500×100=513\dfrac{\text{Annual dividend}}{\text{Investment}} \times 100 = \dfrac{720}{13500} \times 100 = 5\dfrac{1}{3}%

Hence, dividend received by Ramesh = ₹ 720 and return % = 5135\dfrac{1}{3}%.

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