The slope of a line can be defined as ordinate point of a line in the coordinate plane adjustment with respect to the abscissa. It is not defined for horizontal or vertical lines. In the **slope intercept form worksheet** we have to follow some of the steps for finding the slope formula for the line.

**Step1: -** To find the value of slope first it is necessary to find the difference of both the ‘x’ and ‘y’ coordinates. And also put both the coordinates in the ratio or in (p / q form).

**Step 2: -** After then mark two points on a line, because here we are using two sets of order pair.

**Step 3: -**There are two exception case for the slope of a line if a line has a negative slope then it moves from left to right and in case of positive slope it moves from right to left. In the case if a line is vertical then the slope of a line is indistinct.

(know more about slope intercept , here)

The slope formula for given two points. The two points are (p_{1,} q_{1}) and (p_{2}, q_{2}), then the slope of the line is denoted by ‘m’.

m = rise / run = change in ‘q’/ change in ‘p’ = q_{2 }- q_{1 }/ p_{2 }- p_{1}. here, the value of (p_{1} ≠ p_{2}).

If we talk about the slope in algebra, if ‘q’ is the linear function of ‘p’, then the coefficient of ‘p’ is called as slope of the line. The equation of line is given as:

q = mp + c; here ‘m’ denotes the slope of the line and ‘q’ is intersept form.

Now we will talk about what is the Distance Formula?

The two points (p_{1}, q_{1}) and (p_{2}, q_{2}), then distance find between these points is given by the formula:

Ã¢ÂÂ¨ d = √ (p_{2} – p_{1})^{2} + (q_{2} – q_{1})^{2}. Now we will talk about **System of Linear Equations**. It means two or more linear equations. Before entering in the examination hall please go through cbse sample papers.