Question

Three persons A, B and C have their monthly
incomes in the ratio 6 : 7 : 8. Their monthly
expenditures are in the ratio 5 : 6:10. The monthly
savings of Care 37.5% of his monthly income,
What percent of B's savings are A's savings?​

Answer 1

Answer:

Solution is below please mark as brainlist answer

Step-by-step explanation:

let the income of A, B and C are 7x, 9x and 12x respectively

let the income of A, B and C are 7x, 9x and 12x respectively=> and expenditure of A, B and C are 8y, 9y and 15y respectively

let the income of A, B and C are 7x, 9x and 12x respectively=> and expenditure of A, B and C are 8y, 9y and 15y respectively=> income of A×14=A×14= saving of A (given)

let the income of A, B and C are 7x, 9x and 12x respectively=> and expenditure of A, B and C are 8y, 9y and 15y respectively=> income of A×14=A×14= saving of A (given)=> 7x - 8y = 7x×147x×14

let the income of A, B and C are 7x, 9x and 12x respectively=> and expenditure of A, B and C are 8y, 9y and 15y respectively=> income of A×14=A×14= saving of A (given)=> 7x - 8y = 7x×147x×14=> 28x - 32y = 7x

let the income of A, B and C are 7x, 9x and 12x respectively=> and expenditure of A, B and C are 8y, 9y and 15y respectively=> income of A×14=A×14= saving of A (given)=> 7x - 8y = 7x×147x×14=> 28x - 32y = 7x=> 21x = 32y

let the income of A, B and C are 7x, 9x and 12x respectively=> and expenditure of A, B and C are 8y, 9y and 15y respectively=> income of A×14=A×14= saving of A (given)=> 7x - 8y = 7x×147x×14=> 28x - 32y = 7x=> 21x = 32yx : y

let the income of A, B and C are 7x, 9x and 12x respectively=> and expenditure of A, B and C are 8y, 9y and 15y respectively=> income of A×14=A×14= saving of A (given)=> 7x - 8y = 7x×147x×14=> 28x - 32y = 7x=> 21x = 32yx : y=> 32 : 21

let the income of A, B and C are 7x, 9x and 12x respectively=> and expenditure of A, B and C are 8y, 9y and 15y respectively=> income of A×14=A×14= saving of A (given)=> 7x - 8y = 7x×147x×14=> 28x - 32y = 7x=> 21x = 32yx : y=> 32 : 21∴∴ The ratio of savings of A, B and C

let the income of A, B and C are 7x, 9x and 12x respectively=> and expenditure of A, B and C are 8y, 9y and 15y respectively=> income of A×14=A×14= saving of A (given)=> 7x - 8y = 7x×147x×14=> 28x - 32y = 7x=> 21x = 32yx : y=> 32 : 21∴∴ The ratio of savings of A, B and C=> (7x - 8y) : (9x - 9y) : (12x - 15y)

let the income of A, B and C are 7x, 9x and 12x respectively=> and expenditure of A, B and C are 8y, 9y and 15y respectively=> income of A×14=A×14= saving of A (given)=> 7x - 8y = 7x×147x×14=> 28x - 32y = 7x=> 21x = 32yx : y=> 32 : 21∴∴ The ratio of savings of A, B and C=> (7x - 8y) : (9x - 9y) : (12x - 15y)=> (7×32−8×21):(9×32−9×21):(12×32−15×21)(7×32−8×21):(9×32−9×21):(12×32−15×21)

let the income of A, B and C are 7x, 9x and 12x respectively=> and expenditure of A, B and C are 8y, 9y and 15y respectively=> income of A×14=A×14= saving of A (given)=> 7x - 8y = 7x×147x×14=> 28x - 32y = 7x=> 21x = 32yx : y=> 32 : 21∴∴ The ratio of savings of A, B and C=> (7x - 8y) : (9x - 9y) : (12x - 15y)=> (7×32−8×21):(9×32−9×21):(12×32−15×21)(7×32−8×21):(9×32−9×21):(12×32−15×21)=> (224 - 168) : (288 - 189) : (384 - 315)

let the income of A, B and C are 7x, 9x and 12x respectively=> and expenditure of A, B and C are 8y, 9y and 15y respectively=> income of A×14=A×14= saving of A (given)=> 7x - 8y = 7x×147x×14=> 28x - 32y = 7x=> 21x = 32yx : y=> 32 : 21∴∴ The ratio of savings of A, B and C=> (7x - 8y) : (9x - 9y) : (12x - 15y)=> (7×32−8×21):(9×32−9×21):(12×32−15×21)(7×32−8×21):(9×32−9×21):(12×32−15×21)=> (224 - 168) : (288 - 189) : (384 - 315)56 : 99 : 69