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Straightlines
> Point of Intersection of Two Lines
Point of intersection of two lines
Point of intersection of two lines
Then (x
1
, y
1
) lies on both (i) and (ii).
Solving for x
1
and y
1
by the method of cross multiplication, we obtain
Hence the point of intersection is
Thus, the point of intersection is obtained by solving the two given equations.
Remark:
(i) and (ii) are not parallel if they intersect
their slopes are not equal.
(ii) If a1b2 - a2b1 = 0, then the coordinates of the points of intersection is not defined. In this case the lines are parallel.
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Straightlines
Introduction
Equations Of StraightLines
Equation Of Line in Point-Slope Form
Equation of a Line in Two-point Form
Equation of a Line in Slope-intercept Form
Equation of a Line in Intercept Form
Equation of a Line in Normal Form
Angle Between Two Lines
To Find The Length of the Perpendicular
To Find The Length of the Perpendicular (cont'd..)
To Find The Equation Of the Bisector
Point of Intersection of Two lines
Condition for Three Lines to be Concurrent
Equation of the line passing through the intersection of two lines
Homogenous equation
of second degree in x and y represents a pair of straight lines passing through the origin
A combined equation
of the two lines through the origin is a homogenous equation of second degree
Translation of Axes
Summary
Question and Answers 1
Question and Answers 2
Question and Answers 3
Question and Answers 4
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