Let the total profit be Rs.x

60% of the profit =

from this part of the profit each gets = Rs.

40% of the profit =

Now, this amount of Rs. has been divided in the ratio of capitals 1250 : 850 = 25 :17

Share on first capital =

Share on second capital =

Total money received by 1st investor =

Total money received by 2nd investor =

x = 393.75

Hence total profit = Rs. 393.75

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.

A) Rs. 9500 | B) Rs. 10600 |

C) Rs. 7500 | D) Rs. 8900 |

Explanation:

Given initial investments ratio = 2 : 3 : 4

At the end of 6 months, A invested an amount such that his total capital became equal to B's initial capital investment

i.e, upto 6 months A's investment is 2 and after 6 months his invstment is 3 = B's investment

Now, Ratio of investment for one year

=> A : B : C = (2×6 + 3×6) : (3×12) : (4×12)

= 30 : 36 : 48

= 5 : 6 : 8

But given B's profit = 3000

=> 6 ratio = 3000

For total => 19 ratio = Rs. 9500.

A) 500 | B) 600 |

C) 450 | D) 550 |

Explanation:

Let the lent at 5% be 'A'

(A x 5 x 1)/100 + [(1500 - A)x 6 x 1]/100 = 85

5A/100 + 90 – 6A/100 = 85

A/100 = 5

=> A = 500

A) Rs. 1640 | B) Rs. 2500 |

C) Rs. 2160 | D) Rs. 3000 |

Explanation:

=> 60x5 : 36x6 : 75x3

=> 100 : 72 : 75

=> 72/247 x 7410 = Rs. 2160

A) Rs. 28,000 | B) Rs. 18,000 |

C) Rs. 14,000 | D) Rs. 8,000 |

Explanation:

Investments ratio is = 3:1

Time period ratio is = 2:1

As they are proportional to gain

------

Gain ratio of Vishal and raghu = 6:1

But given Raghu got Rs. 4000,

=? 1 ----- 4000

7 ----- ?

=> Rs.28,000

The total gain = Rs.28,000