The equation of the line L in the cartesian plane shown in the figure is:
x = 4.
y = 4.
y = 4x.
4x = y.
The gradient of the line 3y = 6x - 3 is:
-1.
-2.
6.
2.
Given the lines
L₁: y = -3x + 3 and
L₂: y = mx - 2 such that L, is parallel to L₂, the value of m is:
3.
3/2.
-3.
⅓.
What are transversal lines?
All are correct.
None is correct.
Lines that cut other lines (usually parallel lines) at an angle other than right angle.
Lines that intersect to form a right angle at the point of intersection.
Given that l₁ and l₂ are parallel lines in the figure, and I₃ is a transversal with angle b = 85°,the value of angle a is:
125°.
175°.
85°.
95°.