Tangents drawn to parabola y2 = 4ax at the point A and B intersect at C. If S be the focus of the parabola then SA, SC and SB forms
Question
Solution 1
The points A and B on the parabola y² = 4ax will have coordinates (at1², 2at1) and (at2², 2at2) respectively, where t1 and t2 are parameters.
The equations of the tangents at points A and B can be written using the tangent form of the parabola equation, which is yy1 = 2a(x + x1). So, the equations Knowee AI StudyGPT is a powerful AI-powered study tool designed to help you to solve study prob
Knowee AI StudyGPT is a powerful AI-powered study tool designed to help you to solve study problem.
Knowee AI StudyGPT is a powerful AI-powered study tool designed to help you to solve study problem.
Knowee AI StudyGPT is a powerful AI-powered study tool designed to help you to solve study problem.
Knowee AI StudyGPT is a powerful AI-powered study tool designed to help you to solv
Similar Questions
Tangents drawn to parabola y2 = 4ax at the point A and B intersect at C. If S be the focus of the parabola then SA, SC and SB forms
The locus of the mid-point of the focal distance of a variable point moving on the parabola, y2 = 4ax is a parabola whos
If the normal at the end points of a variable chord PQ of parabola y2 – 4y – 2x = 0 are perpendicular, then the tangent at P & Q will intersect at
The equation of the circle drawn with the focus of the parabola (x – 1 )2 – 8y = 0 as its centre and touching the parabola at its vertex is :
If the length of the focal chord of the parabola y2 = 4ax whose distance from the vertex is p is then total number of divisors of m + n + l is :