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Q5. (RTP Nov. 22)
Company S is a subsidiary of Company P. Following facts are in respect of Company S:
Company S has 10,000 ordinary shares and 1,000 options outstanding, of which Company P owns 9,000
shares and 500 options, respectively.
The options have an exercise price of Rs. 40.
The average market price of Company S’s ordinary share was Rs. 50 in 20X1.
In 20X1, Company S’s profit was Rs. 30,000.
Following facts are in respect of Company P:
Company P has 5,000 ordinary shares outstanding.
In 20X1, Company P’s profit (excluding any distributed and undistributed earnings of subsidiaries) was Rs.
7,000.
The options outstanding are dilutive at P’s level.
Determine the diluted EPS of Company P for the year 20X1. Ignore income tax.
SOLUTION
To determine the diluted EPS of Company P, the diluted EPS of Company S has to be calculated first.
Calculation of Company S’s diluted EPS:
Company S’s earnings for the period Rs. 30,000
Weighted average ordinary shares 10,000
Incremental shares (refer W.N.) 200
Company S’s diluted EPS Rs. 30,000/ (10,000 + 200)
Rs. 2.94
Calculation of Company P’s diluted EPS:
Company P’s earning for the period Rs. 7,000
Company P’s share of Company S’s earning Rs. 26,460
attributable to ordinary shares [(9,000 /10,000) x (2.94 x 10,000)]
Company P’s share of Company S’s earning attributable to options Rs. 294
[(500 /1,000) x (2.94 x 200)]
Company P’s weighted average ordinary shares outstanding 5,000
Company P’s diluted EPS = (7,000 + 26,460 + 294) / 5,000 Rs. 6.75
Working Note:
Computation of Incremental shares related to weighted average options outstanding:
All options are dilutive because their exercise price is below the average market price of Company S’s
ordinary shares for the period.
The incremental shares are calculated as follows:
Shares issued on assumed exercise of options 1,000
Less: Shares that would be issued at average market Price [(40 x 1,000)/50] (800)
Incremental shares 200
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