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Right triangle ABC is on a coordinate plane. Segment AB is on the line y = 2 and is 6 units long. Point C is on the line x = −3. If the area of ΔABC is 9 square units, then find a possible y-coordinate of point C.
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@Honda
The solution, or where the lines meet, is -3, 2. That's one point. The horizontal point is given by y = 2; 0,2. The answer has to be 8, since that's the Y coordinate that would stretch the right leg enough to fit into the formula to give us 9. 8-2 is 6. Since our bottom leg is 3, you'd multiply 3 into 6. That gives us 18. According to the formula, you'd have to half that to have the area. That gives us 9, which fits into the question. 8 is your answer.
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