Veena and Varma are partners sharing profits and losses in the ratio 2:3. They admit Malu for 2/5 share which she acquired equally from Veena and Varma. Calculate the new ratio and sacrificing ratio.
a)1:2:2 and 1:1.
b)1:1 and 2:3.
c)3:2 and 1:1.
d)None of these.
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Given data:
- Veena and Varma are partners sharing profits and losses in the ratio 2:3.
- Malu is admitted for 2/5th of the shares, which is acquired from Veena and Varma equally.
To find: The new and sacrificing ratio.
Answer:
Veena's share = 2/5
Varma's share = 3/5
Since Malu gets her share equally from Veena and Varma, half [∵ there are 2 partners] of Malu's share, i.e., 1/2 × 2/5 = 2/10, needs to be deducted from the old partners' shares.
From Veena, Malu gets:
- 2/5 - 2/10 = (4 - 2)/10 = 2/10
From Varma, Malu gets:
- 3/5 - 2/10 = (6 - 2)/10 = 4/10
Malu' share:
- As mentioned above, 2/5. To equalize it with the other ratios, 2/5 × 2/2 = 4/10.
Therefore, the new ratio is 2:4:4 = 1:2:2.
The sacrificing ratio [profit surrendered/deducted earlier] is 2:2 = 1:1.
Therefore, the answer is a) 1:2:2 and 1:1.
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