Ajay,Aman,Suman,and Geeta rented a house and | vedclass

Name: Exam Paper Generator | JEE NEET Paper Generator | Vedclass
Brand: Vedclass
Rating: 5 (35 reviews)

Question

(A) Let the shares of Ajay,Aman,Suman,and Geeta be $A, B, C,$ and $D$ respectively.We are given: $A:B = 8:15$,$B:C = 5:8$,and $C:D = 4:5$.To find the

Vedclass · Accepted Answer

$\frac{24}{77}$

Vedclass · Answer

(A) Let the shares of Ajay,Aman,Suman,and Geeta be $A, B, C,$ and $D$ respectively.We are given: $A:B = 8:15$,$B:C = 5:8$,and $C:D = 4:5$.To find the combined ratio $A:B:C:D$,we equate the common terms:$A:B = 8:15$$B:C = 5:8 = (5 	imes 3) : (8 	imes 3) = 15:24$Now we have $A:B:C = 8:15:24$.Next,$C:D = 4:5 = (4 	imes 6) : (5 	imes 6) = 24:30$.Thus,the combined ratio is $A:B:C:D = 8:15:24:30$.The total parts of the rent are $8 + 15 + 24 + 30 = 77$.Suman's share corresponds to the part $C$,which is $24$.Therefore,the part of the rent paid by Suman is $\frac{24}{77}$.

Ajay,Aman,Suman,and Geeta rented a house and agreed to share the rent as follows:
Ajay:Aman $= 8: 15$,Aman:Suman $= 5: 8$,and Suman:Geeta $= 4: 5$. The part of the rent paid by Suman will be

Similar Questions

The total of the ages of Jayant,Prem and Saransh is $93$ years. Ten years ago,the ratio of their ages was $2: 3: 4$. What is the present age (in years) of Saransh?

$A$ sum of $Rs. 340.68$ is distributed among $L$,$M$,and $N$ such that $L$ gets $Rs. 5.72$ more than $N$ and $M$ gets $Rs. 2.24$ more than $L$. Find the amount $N$ gets (in $Rs.$).

If $A : B = 2 : 3$,$B : C = 4 : 5$ and $C : D = 5 : 9$,then $A : D$ is equal to

Find the triplicate ratio of $7:5$.

If $a: b: c = 3: 4: 7,$ then the ratio $(a+b+c): c$ is equal to

Vedclass Test Series

Exam Paper Generator

Online Exam Module

Ajay,Aman,Suman,and Geeta rented a house and agreed to share the rent as follows:Ajay:Aman $= 8: 15$,Aman:Suman $= 5: 8$,and Suman:Geeta $= 4: 5$. The part of the rent paid by Suman will be