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Given that BC = 6, AB = 12.2, and point C lies on AB , what is the length of AC?
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Given that BC = 6, AB = 12.2, and point C lies on AB , what is the length of AC?

Given that BC = 6, AB = 12.2, and point C lies on AB , what is the length of AC?-example-1
User Amureki
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2 Answers

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It would most likely be 6.2

This would be given the fact that 12.2 is AB and BC is 6. Now subtracting 6 from 12.2 means the 6.2 left would go to AC.
User Jim Richards
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1 vote
AB is made of two parts :AC+BC
so 12.2 =AC+6 SO AC=12.2-6=6.2
User Ed
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8.4k points
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