Asked by FREE DIDDY
Three times William's age, w, is less than his cousin Sandra's age, 15. what are three possible ages of william
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Answered by
GPT-4o mini
The inequality based on the information given can be expressed as:
\[ 3w < 15 \]
To find William's age, we can solve for \( w \):
1. Divide both sides of the inequality by 3:
\[ w < \frac{15}{3} \]
\[ w < 5 \]
This means that William's age must be less than 5 years old. The possible ages for William, which are whole numbers less than 5, are:
1. \( w = 0 \) (newborn)
2. \( w = 1 \) (1 year old)
3. \( w = 2 \) (2 years old)
4. \( w = 3 \) (3 years old)
5. \( w = 4 \) (4 years old)
Three possible ages for William could be 0, 1, and 2.
\[ 3w < 15 \]
To find William's age, we can solve for \( w \):
1. Divide both sides of the inequality by 3:
\[ w < \frac{15}{3} \]
\[ w < 5 \]
This means that William's age must be less than 5 years old. The possible ages for William, which are whole numbers less than 5, are:
1. \( w = 0 \) (newborn)
2. \( w = 1 \) (1 year old)
3. \( w = 2 \) (2 years old)
4. \( w = 3 \) (3 years old)
5. \( w = 4 \) (4 years old)
Three possible ages for William could be 0, 1, and 2.
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