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If a chord, which is not a tangent of the parabola {y}^{{2}}={

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If a chord, which is not a tangent of the parabola $y^{2} = 16 x$ has the equation $2 x + y = p,$ and midpoint $(h, k),$ then which of the following is(are) possible values (s) of $p, h a n d k ?$ $p = - 1, h = 1, k = - 3$ $p = 2, h = 3, k = - 4$ $p = - 2, h = 2, k = - 4$ $p = 5, h = 4, k = - 3$

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If a chord, which is not a tangent of the parabola

y^{2} = 16 x

has the equation

2 x + y = p,

and midpoint

(h, k),

then which of the following is(are) possible values (s) of

p, h a n d k ?

p = - 1, h = 1, k = - 3

p = 2, h = 3, k = - 4

p = - 2, h = 2, k = - 4

p = 5, h = 4, k = - 3

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Question Text	If a chord, which is not a tangent of the parabola $y^{2} = 16 x$ has the equation $2 x + y = p,$ and midpoint $(h, k),$ then which of the following is(are) possible values (s) of $p, h a n d k ?$ $p = - 1, h = 1, k = - 3$ $p = 2, h = 3, k = - 4$ $p = - 2, h = 2, k = - 4$ $p = 5, h = 4, k = - 3$
Answer Type	Video solution: 1
Upvotes	150