Find the equation to the locus of points
equidistant from the points.
i) (a + b, a - b), (a - b, a + b)
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Step-by-step explanation:
Let the point be P(x,y)
Then
√(x−(a+b))²+(y−(a−b))²= √(x−(a−b))²+(y−(a+b))²
(x−(a+b))²+(y−(a−b))²=(x−(a−b))²+(y−(a+b))²
(x−(a+b))²−(x−(a−b))²
=(y−(a+b))² −(y−(a−b))²
(2x−2a)(a−b−(a+b))=(2y−2a)(a−b−(a+b))
2(x−a)(−2b)=2(y−a)(−2b)
x−a=y−a (or) x−y=0
is the required equation
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