Draw a Graph for the linear equation: $2\mathrm{x}+\mathrm{y}=2$

 

The quadrants in which the ordinate is negative are

Plot the points $(-5,4), (-8,4), (-2.5,4), (0,4), (3.5,4), (6,4)$.

What do you observe about the ordinates of all six points?

Join all these points by using straightedge. What do you observe? The line so obtained is parallel to which axis?

Write the coordinates of the vertices of each of these adjoining figures.

The quadrant in which the point $(1,-2)$ lies is

The quadrants in which the abscissa is positive are

Graph the points $\left(3,7\right), \left(3,2\right), \left(3,\frac{1}{2}\right), \left(\mathrm{3,}0\right), \left(3,-2\right), \left(3,-8\right)$.

What pattern do you see in the coordinates of these six points?

Join all these points by using straightedge. What do you observe? The line so obtained is parallel to which axis?

The quadrant in which the point $(-6,-7)$ lies is?

Plot the point $\left(x,y\right)$ given in the following table on the plane, choosing suitable units of distance on the axis.