A father's age is 3 times the sum of the ages of his two sons. Five years later he will be twice the sum of the ages of his two sons. Find the present age of the father.
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Answer:
Father's age = 45 years
Explanation:
Let the age of father =x years
The sum of the age of 2 children =y years
According to the first condition
⇒x=3y.....eq1
After 5 years
⇒ Father's age =x+5
⇒ The sum of ages of his two children =y+10
According to the second condition
⇒x+5=2(y+10)⇒x+5=2y+20
⇒x−2y=15....eq2
Put the value of x from eq1
⇒3y−2y=15⇒y=15
Put y=15 in eq1
⇒x=3×15⇒x=45
Hence, Father's age = 45 years
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