Questions
The equation of the bisector of that angle between the lines and which contains the point (1, 1) is
a
(5−22)x+(5+2)y−35+22=0
b
(5+22)x+(5−2)y−35−22=0
c
3x=10
d
none of these
detailed solution
Correct option is A
First we re-write the equations of the two lines in such a way that the values of the expressions on the left hand sides of the equality for x = 1, y = 1 become positive. Re-writing the given equations, we obtain−x−y+3=0 and −2x+y+2=0Now, we obtain the bisector of the angle containing pointtl., 1) for positive sign. The required bisector is given by−x−y+3(−1)2+(−1)2=+−2x+y+2(−2)2+12(5−22)x+(5+2)y−35+22=0.Talk to our academic expert!
Similar Questions
Angles made with the x - axis by two lines drawn through the point (1, 2) and cutting the line x + y = 4 at a distance from the point (1,2) are
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