Let the total profit be Rs. x

Amount paid to B as salary = (120 x 12)

= Rs.1440

Share of each =

Interest paid by B =

Total money received by A =

= Rs.

Total money received by B

A) Rs. 8,640 | B) Rs. 9,850 |

C) Rs. 10,000 | D) Rs. 11,220 |

Explanation:

Ratio of investments of A, B & C = 2×6+4×6 : 3×12 : 4×12

= 36 : 36 : 48

= 6 : 6 : 8

But given that the annual profit of B is Rs. 3000

=> 6 ratio = 3000

Then for the total annual profit of partners is

20 ratio = 3000 x 20/6 = 10,000.

A) Rs. 450 | B) Rs. 1020 |

C) Rs. 765 | D) Rs. 1530 |

Explanation:

Ratio of investments of A, B & C =>

Share of C = 1530

Share of B = 765

Share of A = 1020

A) 50000 | B) 48000 |

C) 38000 | D) 40000 |

Explanation:

Here from the given information,

The ratio of investments of Rajeev, Deepu & Shakti is

R : D : S = (10000 × 12) : (12000 × 10) : (7200 × 8)

= 25 : 25 : 12

Now the Profit = 2 × (72000-10000) = 124000

Share of Rajeev = 124000 x 25/62 = 48000

Profit of Rajeev = 48000 - 10000 = 38000

A) Rs. 9580.25 | B) Rs. 10600 |

C) Rs. 10664.15 | D) Rs. 11060.48 |

Explanation:

Profit received by Chinna as working partner = 14.5% of Rs. 19600

= 14.5x19600/100 = Rs. 2842

Balance in profit = 19600-2842 = Rs. 16758

Ratio of investment of Chinna & Munna = 80,000 : 1,40,000 = 4 : 7

Hence share of Chinna in investment = 4x16758/100 = Rs. 6093.85

Therefore, Share of Munna = 19600 - 2842 - 6093.85 = Rs. 10664.15

A) Rs. 90500 | B) Rs. 87500 |

C) Rs. 88900 | D) Rs. 90000 |

Explanation:

Ratio of investments for 1 year

=> (P : Q : R) = (2x2 + 2.4x10) : (3x2 + 3.3x10) : (5x12)

=> (P : Q : R) = 28 : 39 : 60

Now R share = 190500 x 60/127 = Rs. 90000.