A man invests ₹22,500 in ₹50 shares available at 10% discount
Commercial Mathematics (10)A man invests ₹22,500 in ₹50 shares available at 10% discount. If the dividend paid by the company is 12%, calculate:
- The number of shares purchased
 - The annual dividend received.
 - The rate of return he gets on his investment. Give your answer correct to the nearest whole number.
 
Answer
$NV = 50%$
${MV= 50 – 10\% of 50} = 45$
i. $ \text{Number of shares} = \frac{22500}{45} = 500$
ii. $ \text{Annual dividend} = \frac{12 \times 50 \times 500}{100} = 3000$
ii. $\text{Yield%} = \frac{3000}{22500}\times 100$ = 13.333% ≈ 13%
    Exam Year: 
2018