Form 3: Age Relationship Problems
Apply systems of linear equations to determine unknown ages using given age relationship word problems.
Questions
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MultiChoice
A father is 4 times as old as his son. The sum of their ages is 50. How old is the father and son?
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MultiChoice
A mother is 3 times as old as her daughter. The difference in their ages is 24 years. How old is the mother?
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MultiChoice
Alice is 4 years older than Bob. In 5 years, the sum of their ages will be 40. How old is Alice now?
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MultiChoice
Dan is 6 years older than Leo. The sum of their ages is 30. How old are Dan and Leo?
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MultiChoice
A grandfather is 5 times as old as his grandson. In 14 years, he will be 3 times as old. How old is the grandfather now?
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MultiChoice
Sam is twice as old as Ben. 3 years ago, Sam was 3 times as old as Ben. How old is Sam now?
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MultiChoice
Anna is 7 years older than Mia. The sum of their ages is 49. How old are Anna and Mia?
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MultiChoice
A uncle is 25 years older than his nephew. The sum of their ages is 45. How old is the uncle?
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MultiChoice
Tom is 6 years older than Jerry. Two years ago, Tom was twice as old as Jerry. How old are Tom and Jerry now?
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MultiChoice
Kate is 3 years younger than John. The sum of their ages is 31. How old is Kate?
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MultiChoice
A father is 3 times as old as his son. 7 years ago, he was 5 times as old as his son. How old is father and son now?
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MultiChoice
Mark is 4 years older than Paul. In 6 years, Mark will be 1.25 times as old as Paul. How old is Mark now?