a share = ` Face value of shares = ` Dividend = = ` S I PNR N : D Investment = = ` [ P , N N × R × SI Market value of shares = ` The market value of one share = ` = ` . Example . If the dividend received from % of ` shares is ` . Find the number of shares.
Let x be the number of shares. Face value of ‘ x ’ shares = ` x Now × x = ` , Þ x = ´ ´ = Hence the number of shares = Example . Find the number of shares, which will give an annual income of ` , from % stock of face value ` . Let ‘ x ’ be the number of shares.
Face Value = ` Face value of ‘ x ’ shares = ` x × x = ` x = & x = Hence the number of shares = Example . A man invest ` , on ` shares at ` . If the company pays him % as dividend, find (i) the number of shares he bought (ii) the dividend (iii) percentage of return. (i) Investment = ` , Face Value = ` Market Value = ` The number of shares bought M V of one share Investments = shares (ii) Total dividend = No.
of shares × Rate of dividend × Face value of a share = × × = ` , (iii) Dividend on ` 96000 = ` 21600 Percentage of return = × = = . Thus return on the shares = . % - - Example . A person bought % stock for ` , at a discount of %.
If he paid % brokerage, find the percentage