Math Assignment Help With Equation Of A Tangent From A Point Outside The Hyperbola
7.6.7 Equation of a tangent from a point outside the hyperbola:
If (x1, y1) be a point outside the hyperbola x2 - y2 = 1
a2b2
then the tangent passing through it has the equation of the form;
(y1 – mx1)2 = (a2m2 - b2)
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Following are some of the topics in Conic Sections-Parabola, Hyperbola And Ellipse in which we provide help:
- Introduction To Conic Sections
- Eccentricity
- Parameters Of Conic Section
- Parabola
- Forms Of Parabola
- General Equation Of Parabola
- Position Of A Point With Respect To Parabola
- Equation Of A Tangent And Normal At A Point
- Condition Of Tangency
- Point Of Contact Of A Line And A Parabola
- Ellipse
- Ellipse Properties
- Vertical Form Of Ellipse
- General Equation Of Ellipse
- Position Of A Point With Respect To An Ellipse
- Eccentric Angle
- Equations Of Tangent And Normal To An Ellipse
- Condition Of A Line To Touch An Ellipse
- Hyperbola
- Forms Of Hyperbola
- General Equation Of Hyperbola
- Tangent And Normal At A Point On Hyperbola
- Intersection Of A Line And Hyperbola
- Equation Of A Tangent From A Point Outside The Hyperbola
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