What are the coordinates of a point at a distance of $3$ units from the right side of $0$ along the $x-axis$ and $6$ units from $0$ going down along the $y-axis$? Also write the quadrant in which this point lies.

Draw a linear graph for the multiples of $6$

Plot the points $A\left(3, 4\right), B\left(1, 0\right), C\left(0, 4\right), and D\left(4, 1\right)$ on a graph paper and write the coordinates of the point of intersection of the line segments $AB and CD$

Plot the points $A\left(0, 1\right), B\left(3, -5\right), C\left(2, 2\right), D\left(-2, -2\right), E\left(4, -4\right), F\left(0, 2\right) and G\left(-3, 0\right)$ on a graph paper.

Draw a linear graph depicting the following data:

Determine the quadrant of the point $\left(\frac{-3}{4}, \frac{1}{8}\right)$

For a point on the $y-axis$ is the abscissa zero or the ordinate zero?

A point $\left(2, 3\right)$ lies in $1 st$ quadrant. What will be the coordinates of its mirror image in the $4 th$ quadrant.

Plot the points $\left(0, 0\right), \left(1, 1\right), \left(2, 2\right), and \left(5, 5\right)$ on the graph. Do you get a straight line?