Short Answer Questions 2 — Question 3
Back to all questionsAman has 500, ₹ 100 shares of a company quoted at ₹ 120, paying a 10% dividend. When the share price rises to ₹ 200 each, he sells all his shares. He invests half of the sale proceeds in ₹ 10, 12% shares at ₹ 25, and the remaining sale proceeds in ₹ 400, 9% shares at ₹ 500.
Find his:
(a) sales proceeds.
(b) investment in ₹ 10, 12% shares at ₹ 25.
(c) original income.
(d) change in income.
(a) No. of shares Aman sells = 500
Aman sells the share when they rise to ₹ 200.
Sale proceeds = 500 × ₹ 200 = ₹ 1,00,000.
Hence, sale proceeds = ₹ 1,00,000.
(b) Given,
Aman invests half of the sale proceeds in ₹ 10, 12% shares at ₹ 25.
∴ Investment = = ₹ 50,000.
Hence, investment in ₹ 10, 12% shares at ₹ 25 = ₹ 50,000.
(c) By formula,
Income = No. of shares × × Nominal value of share
= 500 × × 100
= ₹ 5,000.
Hence, original income = ₹ 5,000.
(d) Aman invests ₹ 50,000 in each of the new shares.
For 1st share :
N.V. = ₹ 10
Dividend = 12%
M.V. = ₹ 25
No. of shares bought = = 2000.
Income = No. of shares × × Nominal value of share
= 2000 ×
= ₹ 2400.
For 2nd share :
N.V. = ₹ 400
Dividend = 9%
M.V. = ₹ 500
No. of shares bought = = 100.
Income = No. of shares × × Nominal value of share
= 100 ×
= ₹ 3,600.
New income = ₹ 3,600 + ₹ 2,400 = ₹ 6000
Change in income = New income - Original income = ₹ 6,000 - ₹ 5,000 = ₹ 1,000.
Hence, change in income = ₹ 1,000 (increase).