Length of latus rectum of parabola
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Slope of normal at (x1, y1) to parabola y^2=4ax
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slope of tangent at (x1,y1) to parabola y^2=4ax
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Slope of tangent of parabola when slope of normal is given
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Slope of normal of parabola when slope of tangent is given
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Finding S1 to help find location of a point w.r.t. a parabola y^2=4ax
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Length of the chord intercepted by the parabola y^2=4ax on the line y = mx + c
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length of the latusrectum if length of the focal segments are given
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tan of angle θ between tangents at two points on the parabola y2 = 4ax
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Product of ordinates of 2 points,If normal at 2 point intersect at a 3rd point on y2 = 4ax
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Distance from the vertex to the focus of parabola
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y coordinate of focus of parabola with its vertex at ( h, k) opening vertically
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x coordinate of focus of parabola with its vertex at ( h, k) opening vertically
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Directrix of parabola with its vertex at ( h, k) opening vertically
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axis of symmetry of parabola with its vertex at ( h, k), opening vertically
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x coordinate of focus of parabola with its vertex at ( h, k) opening horizontally
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y coordinate of focus of parabola with its vertex at ( h, k) opening horizontally
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Directrix of parabola with its vertex at ( h, k) opening horizontally
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axis of symmetry of parabola with its vertex at ( h, k), opening horizontally
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slope 1 of parabola given fixed point(P,Q) and tangent (y-P)=m(x-Q)
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slope 2 of parabola given fixed point(P,Q) and tangent (y-P)=n(x-Q)
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Distance between the directrix and vertex for parabola y2 = 4ax
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Distance between directrix and latus rectum for parabola y2 = 4ax
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y coordinate of Extremities of latusractum for parabola y2 = 4ax
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x coordinate of Extremities of latusractum for parabola y2 = 4ax
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x coordinate of Extremities of latusractum for parabola x2 = -4ay
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x coordinate of Extremities of latusractum for parabola x2 =4ay
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x coordinate of Extremities of latusractum for parabola y2 =-4ax
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y coordinate of Extremities of latusractum for parabola x2 = -4ay
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y coordinate of Extremities of latusractum for parabola x2 =4ay
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y coordinate of Extremities of latusractum for parabola y2 =-4ax
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x coordinate of Point of tangency of parabola
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y coordinate of Point of tangency of parabola
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Focal distance of parabola if length of latusractum is given
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focal distance of parabola if distance between directrix and latus rectum
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slope of parabola given diameter and x coordinate of focus of parabola
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