The equation to the locus of the points equidistant from the points (2,3) and (-2,5) is
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Step-by-step explanation:
Locus point =(x,y)
(x−2)
2
+(y−3)
2
=
(y−5)
2
+(x−4)
2
⇒(x−2)
2
+(y−3)
2
=(x−4)
2
+(y−5)
2
⇒x
2
+4−4x+y
2
+9−6y=x
2
+16−8x+y
2
+25−10y
⇒13−4x−6y=41−8x−10y
⇒−4x+8x−6y+10y=41−13
⇒4x+4y=28
⇒x+y=7.
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