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(#M40008726) BANK EXAM question Keep an EYE

A sum of Rs5500 is lent out in 3 parts in such a way that the interest on first part at 5% for 2 years and the interest on the second part at 6% for 5 years and that of 4% for 5 years on the third part are equal. The ratio in which the sum is divided into three parts is ….

Asked In Bank Exam Vignesh (13 years ago)

Unsolved Read Solution (6)

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Read Solution (6) :

kewal  (13 years ago)

The ratio of three parts will be
6:2:3.

Is this solution Helpfull? Yes (4) | No (1)  

Rakesh Kumar Kohli  (13 years ago)

Ans. the sum is divided in the ratio 6:2:3

Sol. let the sum is divided in three parts as x,y and z
such that x+y+z=5500 (i)
Then is per given condition
.x=.3y=.2z (ii)
from (i) and (ii) we get
3y+y+1.5y = 5500
=> y= 1000
Thus the amount is divided in three parts
as 3000,1000 and 1500 which gives ratio as 6:2:3

Is this solution Helpfull? Yes (4) | No (3)  

vivek kumar gupta  (13 years ago)

Ans. the sum is divided in the ratio 6:2:3

Sol. let the sum is divided in three parts as x,y and z
such that x+y+z=5500 (i)
Then is per given condition
.x=.3y=.2z (ii)
from (i) and (ii) we get
3y+y+1.5y = 5500
=> y= 1000
Thus the amount is divided in three parts
as 3000,1000 and 1500 which gives ratio as 6:2:3

Is this solution Helpfull? Yes (2) | No (1)  

Suman  (13 years ago)

6:2:3 as given by kewl is correct.

Is this solution Helpfull? Yes (1) | No   

manudixit  (13 years ago)

Ratio will be
6:2:3

Is this solution Helpfull? Yes | No (1)  

udhay  (5 years ago)

Ans. the sum is divided in the ratio 6:2:3

Sol. let the sum is divided in three parts as x,y and z
such that x+y+z=5500 (i)
Then is per given condition
.x=.3y=.2z (ii)
from (i) and (ii) we get
3y+y+1.5y = 5500
=> y= 1000
Thus the amount is divided in three parts
as 3000,1000 and 1500 which gives ratio as 6:2:3

Is this solution Helpfull? Yes | No   

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