Home
Class 12
MATHS
The equation of line l(1) is y=(5)/(2)x-...

The equation of line `l_(1)` is `y=(5)/(2)x-4`, and the equation of line `l_(2)` is `y=-(2)/(5)x+9`.

Text Solution

AI Generated Solution

To determine the relationship between the two lines \( l_1 \) and \( l_2 \), we need to analyze their slopes. The equations of the lines are given as follows: 1. The equation of line \( l_1 \) is: \[ y = \frac{5}{2}x - 4 \] 2. The equation of line \( l_2 \) is: ...
Promotional Banner

Topper's Solved these Questions

  • LINEAR FUNCTIONS

    ENGLISH SAT|Exercise EXERCISES|7 Videos

  • INTERMEDIATE ALGEBRA/COORDINATE GEOMETRY

    ENGLISH SAT|Exercise EXERCISE|12 Videos

  • MATH PRACTICE TEST

    ENGLISH SAT|Exercise SECTION -2|38 Videos

Similar Questions

Explore conceptually related problems

The equation of line l_(1) is y=2x+3 , and the equation of line l_(2) is y=2x-5.

Given equation of line L_(1) is y = 4. (iii) Find the equation of L_(2) .

Given equation of line L_1 is y = 4 Find the equation of L_2 .

In the given figure, Given equation of line L_(1) is y = 4. Write the slope of line L_(2)" if "L_(2) is the bisector of angle O.

The Cartesian equation of a line is (x-3)/2=(y+1)/(-2)=(z-3)/5 . Find the vector equation of the line.

The Cartesian equation of a line is (x-3)/2=(y+1)/(-2)=(z-3)/5 . Find the vector equation of the line.

The Cartesian equation of a line is (x+3)/2=(y-5)/4=(z+6)/2 . Find the vector equation for the line.

The Cartesian equation of a line is (x-5)/3=(y+4)/7=(z-6)/2 . find the vector equation of the line.

The combined equation of the lines L_(1) and L_(2) is 2x^(2)+6xy+y^(2)=0 and that lines L_(3) and L_(4) is 4x^(2)+18xy+y^(2)=0 . If the angle between L_(1) and L_(4) be alpha , then the angle between L_(2) and L_(3) will be

Given equation of line L_(1) is y = 4 and line L2 is the bisector of angle O. Write the coordinates of point P.