The ratio of the wages of A to B is 3:5. The ratio of the wages of C to B is 3:2.
If the wages earned by C is 3600 more than

The ratio of the wages of A to B is 3:5. The ratio of the wages of C to B is 3:2.
If the wages earned by C is 3600 more than that earned by A, then find the
total wages of all the three.
(1) 12.400
(2) 15,400
(3) * 1,22.400
(4) 12,240​

About the author
Aubrey

1 thought on “The ratio of the wages of A to B is 3:5. The ratio of the wages of C to B is 3:2.<br />If the wages earned by C is 3600 more than”

  1. Answer:

    12,400

    Step-by-step explanation:

    A/B =3/5 ———(1)

    C/B=3/2 ———(2)

    From Eq. 1 B = 5A/3

    C=A+3600

    Sub in C/B=3/2

    (A+3600) /B = 3/2

    (A+3600) /(5A/3) = 3/2

    (A+3600) × 3/5A = 3/2

    (3A+10800) /5A = 3/2

    On cross multiplication:

    (3A+10800) × 2 = 5A × 3

    6A+21600 = 15 A

    15A – 6A = 21600

    9A = 21600

    A = 2400

    B = 5A/3

    B= 5(2400) /3

    B = 12000/3

    B= 4000

    C = A + 3600

    C= 2400 + 3600

    C= 6000

    A+B+C= 2400+4000+6000

    A+B+C= 12,400

    Reply

Leave a Reply to Eliza Cancel reply