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x^2+y^2=52; (-4,6)
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remember the formula before : x1x + y1y = r^2
just plug x1=-4, y1=6, and r^2=52
Will the given point always be on the points for the circle?
not always!
first, check is the point given satisfies to equation of that circle x^2 + y^2 = 52 (-4)^2 + 6^2 = 52 16 + 36 = 52 LHS = RHS so, point (-4,6) on the circle
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I get y=(2/3)x+26/3
because point(-4,6) is a point on circle so we use the formula tangen line of circle with the centre (0,0) and radius r: x1x + y1y = r^2 ur equation : -4x+6y = 52 6y = 52 + 4x y = (2/3)x + 26/3 U ARE RIGHT !
@RadEn Thank you :)
very welcome :)
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