Equation of Chord of Parabola Bisected at Given Point | Maths | Class 11/12/IIT-JEE

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✅ In this video,

✔️ Class: 11th/12th/JEE (Mains & Advanced)
✔️ Subject: Maths
✔️ Topic Name: Equation of Chord of Parabola Bisected at Given Point
✔️ Topics Covered In This Video (By Deependra Sir): This video will explain the equation of a chord of a parabola that is bisected at a given point, as discussed in the book Cengage Maths by Ashish sir. It will provide step-by-step instruction to solve this equation with clear illustrations and examples. Using this video, viewers should be able to easily understand this concept, allowing them to gain a better understanding of parabolas and how to use them.
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00:00 Introduction : Equation of Chord of Parabola Bisected at Given Point
01:44 Equation of Chord of Parabola Bisected
at Given Point:
Consider parabola y2=4ax.
Let QR be the chord joining two points Q(x Y,) and R(x
17:22 Website Overview
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equation of chord of parabola whose midpoint is given
equation of the chord of the parabola y^2 = 8x
equation of chord of the parabola y^2 16x whose midpoint is 1 1 is
locus of midpoint of chord of parabola y^2 = 4ax
show that the locus of the middle points of chords of a parabola
the locus of mid points of all chords of parabola
if the line 4x+3y+1=0 meets the parabola y2=8x
if the line 4x 3y 2 0 is a tangent to the parabola y2 ax then value of a equals .

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