Let PQ be a focal chord of a parabola. A circle with diameter PQ always touches the line x + 50 for all positions of P a

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answerhappygod
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Let PQ be a focal chord of a parabola. A circle with diameter PQ always touches the line x + 50 for all positions of P a

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Let Pq Be A Focal Chord Of A Parabola A Circle With Diameter Pq Always Touches The Line X 50 For All Positions Of P A 1
Let Pq Be A Focal Chord Of A Parabola A Circle With Diameter Pq Always Touches The Line X 50 For All Positions Of P A 1 (283.18 KiB) Viewed 14 times
multiple option can be correct so plz answer Accordingly
Let PQ be a focal chord of a parabola. A circle with diameter PQ always touches the line x + 50 for all positions of P and Q. Length of latus rectum of parabola is 8. If equation of line PQ is x + y = 1, then (A) Parabola is (y - 2)² = 8(x+3) (B) Parabola is (y - 10)² = -8(x + 7) (C) From point (2, 3) two 1 normal can be drawn to one of the possible parabola (D) From the point (-17, 12) two 1 normal can be drawn to one of the possible parabola
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