Divide Rs. 1050 among `A and C` such that A receives `2/5` as much as `B and C` together and B receives `3/7` as much as `A and C` together.

X 5625 are divided among A, B and C, so that A receives 1/2 as much as B and C together receive and B receives 1/4 as much as A and C together receive. Find the sum of shares of A and B.

Rs. 5625 are divided among A,B and C so that A receives 1//2 as much as B and C together receive and B receives frac(1)(4) of what A and C together receive. The Share of A is more than B by

Rs. 11250 are divided among A,B and C so that A may receive one half as much as B and C together receive and B receives one -fourth of what A and C together receive. The share of A is more than that of B by:

A sum of Rs. 12540 is divided among A, B and C so that A may receive 3/7 of what B and C together receive and B may receive 2/9 of what A and C together receive. The difference in the shares of A and B is R s .1482 b. R s .2736 c. R s .4218 d. R s .4320

Divide Rs.3450 among A,B and C in the ratio 3:5:7

Divide Rs 1100 among A, B and C in the ratio 2 : 3 : 5