In the parabola y2 = 4ax, the length of the chord passing through the
vertex and inclined to the axis at an angle 450 is ---------
a)√2a b)2a√2 c)2a d )4a√2
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Answer:
Let the length of chord be L then the coordinate of point where chord cut the parabola is
x1=Lcosθy1=Lsinθ
We have the parabola equation as follow
y2=4ax
This point will satisfy the equation of parabola
⇒(Lsinθ)2=4a(Lcosθ)⇒L=sin2θ4acosθ
Step-by-step explanation:
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