Asked by Matthew
A woman is 43 years old, and her daughter is 15 years old. How many years will it be before the woman’s age is just twice her daughter’s?
Answers
Answered by
Bosnian
W = 43 = present woman’s age
D = 15 = present daugter’s age
W - D = 43 - 15
W - D = 28
Add D to both sides
W = D + 28
Woman is 28 yrs older of daugter.
Woman will be twice older of daugter when:
W = 2 D
So:
W = 2 D
Replace W = D + 28 in this equation
D + 28 = 2 D
Subtract D to both sides
28 = D
D = 28
Woman will be twice older of daugter when daugter be 28 yrs old.
Present daugter’s age = 15
28 - 15 = 13
After 13 yrs woman will be twice older of her daughter.
Proof:
After 13 yrs woman will be 43 + 13 = 56 yrs old
Daughter will be 15 + 13 = 28 yrs old
56 / 28 = 2
D = 15 = present daugter’s age
W - D = 43 - 15
W - D = 28
Add D to both sides
W = D + 28
Woman is 28 yrs older of daugter.
Woman will be twice older of daugter when:
W = 2 D
So:
W = 2 D
Replace W = D + 28 in this equation
D + 28 = 2 D
Subtract D to both sides
28 = D
D = 28
Woman will be twice older of daugter when daugter be 28 yrs old.
Present daugter’s age = 15
28 - 15 = 13
After 13 yrs woman will be twice older of her daughter.
Proof:
After 13 yrs woman will be 43 + 13 = 56 yrs old
Daughter will be 15 + 13 = 28 yrs old
56 / 28 = 2
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