14 years ago the age of the mother was 4 times the age of her Daughter the present age of the mother is 2 times the age of her Daughter will be 4 years hence what are their present age
Answers
Answered by
3
Step-by-step explanation:
Let the present ages of the mother and daughter be x and y respectively.
X= mother
Y= daughter
So the first equation (10 years ago ) is as follows :
x-10=4(y-10)
So, x-10=4y-40
x=4y-30 …1
Now coming to the second equation :
x+10=2(y+10)
So,x+10=2y+20
x=2y+10 …2
From 1 and 2
2y+10=4y-30
2y=40 y=20
Therefore the daughter’s age is 20
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Answered by
5
thus, the present age mother be x = 58years, and the present age daughter be y = 25years.
Step-by-step explanation:
let the present age mother be x and the present age daughter be y.
A. T. Q
(x-14) = 4(y-14)
or, x = 4y - 56 +14
or, x = 4y - 42 ......... 1
again
x = 2(y+4)
or, x = 2y + 8..........2
substituting the value of x from equation(1) in (2) we get,
4y -42 = 2y +8
or, 4y-2y = 8+42
or, 2y =50
or, y =50/2
or, y = 25years
put the value of x from equation(2)
x = 2×25 + 8
so, x =50+8
i.e x =58
thus, the present age mother be x = 58years, and the present age daughter be y = 25years.
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