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A focal chord of a parabola is a chord of the parabola that passes through the focus a) prove that the x-coordinates of the endpoints of a focal chord of x^2=4py are x=2p(m±√(m^2 +1), where m is the slope of the focal chord. b) Using part (a), prove the minimum length of a focal chord is the focal width I 4p I
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isn't the slope of the focal chord 0 for this equation? m=0?
so it's just a point?
ugh so confused can you show me a diagram of this or something?
no...
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