Accountancy, asked by s1492anisha7504, 6 hours ago

a and b are partners with psr 5is to 3.admitted c as a new partner for 1/3 share . calculate new psr

Answers

Answered by vijay9993414206
3

Answer:

Answer- 17: 11: 12.

Explanation:

Old ratio (A : B) = 5 : 3

C admits for 3/10 share

A sacrifices in favour of C = 1/5

B sacrifices in favour of C = 1/10

New ratio = Old ratio - sacrificing ratio

A's new share = (5/8) - (1/5) = 17/40

B's new share = (3/8) - (1/10) = 22/80 or 11/40

C's share = 3/10 or 12/40

Therefore, new share of A, b and C is 17 : 11 : 12

Answered by TRISHNADEVI
0

ANSWER :

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  • ❖ If A and B are partners with Profit Sharing Ratio of 5 : 3 and they admitted C as a new partner for \sf{\dfrac{1}{3}} share; then the New Profit Sharing Ratio among A, B and C will be 5 : 3 : 4.

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SOLUTION :

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Given :-

  • Profit sharing ratio of A and B = 5 : 3

  • C was admitted for \sf{\dfrac{1}{3}} share of profit.

To Calculate :-

  • New profit sharing ratio of A, B and C = ?

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Calculation :-

It is given that,

  • Profit sharing ratio of A ans B is 5 : 3

Thus,

  • ➻ A's share of profit = \sf{\dfrac{5}{8}}

  • ➻ B's share of profit = \sf{\dfrac{3}{8}}

Again,

  • C was admitted for \sf{\dfrac{1}{3}} share of profit.

Let us suppose,

  • The total profit of the firm = 1

Then,

  • ✎ C's share of profit = \sf{\dfrac{1}{3}} of 1

➜ C's share of profit = \sf{\dfrac{1}{3}} × 1

➜ C's share of profit = \sf{\dfrac{1}{3}}

Now,

  • ✠ Remaining share = 1 - \sf{\dfrac{1}{3}}

➜ Remaining share = \sf{\dfrac{3 - 1}{3}}

➜ Remaining share = \sf{\dfrac{2}{3}}

  • This remainging share of \sf{\dfrac{2}{3}} will be shared by A and B in their old ratio, i.e, 5 : 3.

So,

  • ★ The new share of A = \sf{\dfrac{5}{8}} of \sf{\dfrac{2}{3}}

➨ The new share of A = \sf{\dfrac{5}{8}} × \sf{\dfrac{2}{3}}

The new share of A = \sf{\dfrac{10}{24}}

  • ★ The new share of B = \sf{\dfrac{3}{8}} of \sf{\dfrac{2}{3}}

➨ The new share of B = \sf{\dfrac{3}{8}} × \sf{\dfrac{2}{3}}

The new share of B = \sf{\dfrac{6}{24}}

And,

  • ★ The share of C = \sf{\dfrac{1}{3}}

➨ The share of C = \sf{\dfrac{1 \times 8}{3 \times 8}}

The share of C = \sf{\dfrac{8}{24}}

Thus,

  • New profit sharing ratio of A, B and C = \sf{\dfrac{10}{24}} : \sf{\dfrac{6}{24}} : \sf{\dfrac{8}{24}}

➩ New profit sharing ratio of A, B and C = 10 : 6 : 8

New profit sharing ratio of A, B and C = 5 : 3 : 4

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