A father is 3 times as old as his son. After 15 years, he will be twice as old as his son. What are their
present ages?
Answers
Answered by
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Answer:
Let the present age of son be x.
Present age of father = 3x
After 15 years,
Age of son = x+15
Age of father = 3x+15
According to Question,
2(x+15) = 3x+15
=> 2x+30 = 3x+15
=> 30-15 = 3x-2x
=> x = 15
Hence, present age of son = 15 years
Present age of father = (3×15) years = 45 years
Answered by
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Step-by-step explanation:
Let the age of the son be = x
Then the father's age is = 3x
After 15 years,
The father's age = 3x+15
The son's age = x+15
Given that after 15 years the father's age will be twice as old as son,
∴ By the problem,
⇒ 3x+15= 2(x+15)
⇒ 3x+15 = 2x+30
⇒ 3x-2x = 30-15
⇒ x = 15
Hence, the present age of the son is x=15 and his father's is 3x=3*15=45 (Ans)
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