If A (3, y) is equidistant from points P (8, -3) and Q (7,6) , find the value of y and find the distance AQ.
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Answer:
Y=1
AQ=√41
Step-by-step explanation:
Dist.AP=√[(3-8)^2+(y+3)^2]
Dist.AQ=√[(3-7)^2+(y-6)^2]
Dist.(AP=AQ) given..
=> √[25+(y+3)^2]=√[16+(y-6)^2]
squaring both sides.,
25+y^2+9+6y=16+y^2+36-12y
or 18y=18
or y=1.
and Dist AQ=√(16+25)=√41
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