KnowledgeBoat Logo
|

Mathematics

A man bought 360, ten-rupee shares of a company, paying 12 percent per annum. He sold shares when their price rose to ₹ 21 per share and invested the proceeds in five-rupee shares paying 4.5 percent per annum at ₹ 3.50 per share. Find annual change in his income.

Shares & Dividends

83 Likes

Answer

In first case :

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

= 360 × 12100×10\dfrac{12}{100} \times 10

= ₹ 432

S.P. of shares = 360 × ₹ 21 = ₹ 7,560

M.V. of second shares = ₹ 3.50

No. of shares purchased = InvestmentM.V. of share=75603.5\dfrac{\text{Investment}}{\text{M.V. of share}} = \dfrac{7560}{3.5} = 2160.

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

= 2160 × 4.5100×5\dfrac{4.5}{100} \times 5

= ₹ 486.

Change in income = ₹ 486 - ₹ 432 = ₹ 54.

Hence, the change in income = ₹ 54 (increase).

Answered By

28 Likes


Related Questions