The monthly income of A and B are in the ratio `3:4` and their monthly expenditures are in the ratio `5:7` . If each saves Rs. 5,000 per month, find the monthly income of each .

The monthly incomes of A and B are in the ratio 5 : 4 and their monthly expenditures are in the ratio 7:5. If each saves ₹ 9000 per month, find the monthly income of each.

The monthly incomes of Aryan and Babban are in the ratio 3 : 4 and their monthly expenditures are in the ratio 5 : 7. If each saves Rs. 15,000 per month, find their monthly incomes using matrix method.

The monthly incomes of Aryan and Babban are in the ratio 3:4 and their monthly expenditures are in the ratio 5:7. If each saves Rs.15000 per month,find their monthly incomes using matrix method.This problem reflects which value?

The monthly incomes of Aryan and Babban are in the ratio 3 : 4 and their monthly expenditures are in the ratio 5 : 7. If each saves Rs. 15000 per month, find their monthly incomes using matrix method. This problem reflects which value?

The monthly incomes of Aryan and Babban are in the ratio 3 : 4 and their monthly expenditures are in the ratio 5 : 7. If each saves Rs. 15000 per month, find their monthly incomes using matrix method. This problem reflects which value?

The monthly incomes of Aryan and Babban are in the ratio 3:4 and their monthly expenditures are in the ratio 5:7. If each saves Rs.15,000 per month,find their monthly incomes using matrix method.This problem reflects which value?

The monthly incomes of A and B are in the ratio 8 : 7 and their expenditures are in the ratio 19 : 16 . If each saves ₹ 5000 per month, find the monthly income of each.

The monthly income of Aryan and Babban are in ratio 3:4 and their monthly expenditure are in ratio 5:7. If each saves 30,000 per month. Find their monthly income.

The monthly incomes of A and B are in the ratio 3 : 4 and the ratio of their monthly expenditures is 2 : 3. If each saves Rs. 4000 per month, then what is the income of B?