Monday

September 1, 2014

September 1, 2014

Posted by **lisa** on Wednesday, November 18, 2009 at 8:00pm.

The formula for determining a slope using two points does not apply to vertical lines simply because dividing by 0 is not allowed…undefined. To find a slope of a horizontal line we use the formula m= y1-y2/x1-x2: this specifies that we have two points to work with.

Vertical lines are in the form of x=some number, such as x=6; When a line involves an undefined slope the line is vertical, and when a line is vertical you will end up dividing by 0 if you try and evaluate the slope using points (-4,5) and (8,-5):

m= (5)-(5)/ (8)-(-5) =0/-13; undefined

All the points on a vertical line hold the same x coordinate, so x1= x2 and the denominator of the slope formula is zero. For that reason, the slope is undefined because division by zero is not allowed.

Vertical lines have undefined slopes. Thus, the concept of slope simply does not work for vertical lines. A slope of 0=horizontal,

According to page 530 of the text” any two points on a vertical line have the same x coordinate, thus the change in x is always 0, always undefined.

Is this right? If so, do you have any suggestions to make it less wordy and redundant.

- Math...Please help I need this done by 6:00 -
**drwls**, Wednesday, November 18, 2009 at 8:06pmIt is correct but too wordy for me. This would have been enough, in my opinion. All the words are yours:

<<The formula for determining a slope using two points does not apply to vertical lines because dividing by 0 is not allowed…undefined. To find a slope of a horizontal line we use the formula m = (y1-y2)/(x1-x2)

All the points on a vertical line hold the same x coordinate, so x1= x2 and the denominator of the slope formula is zero. For that reason, the slope is undefined because division by zero is not allowed.>>

- Math...Please help I need this done by 6:00 -
**lisa**, Wednesday, November 18, 2009 at 8:14pmThank you

- Math...Please help I need this done by 6:00 -
**DrBob222**, Wednesday, November 18, 2009 at 8:39pmf you try and evaluate the slope using points (-4,5) and (8,-5):

m= (5)-(5)/ (8)-(-5) =0/-13; undefined

**I might point out that 0/-13 is not undefined. You are not dividing by zero; in this example you are dividing by -13. Another example, as DrWLS points out, being too wordy can come back to bite you.**

- Math...Please help I need this done by 6:00 -
**lisa**, Wednesday, November 18, 2009 at 9:27pmlike this: The formula for determining a slope using two points does not apply to vertical lines simply because dividing by 0 is not allowed…undefined. To find a slope of a horizontal line we use the formula m= y1-y2/x1-x2: this specifies that we have two points to work with.

Vertical lines are in the form of x=some number, such as x=6; When a line involves an undefined slope the line is vertical, and when a line is vertical you will end up dividing by 0 if you try and evaluate the slope.

Using points (5, 8): and (5,-4): m= (8)-(-4)/ (5)-(5) = -12/0 is; undefined

All the points on a vertical line hold the same x coordinate, so x1= x2 and the denominator of the slope formula is zero. For that reason, the slope is undefined because division by zero is not allowed.

**Related Questions**

math - This was the question : Explain why the formula for determining slope ...

math - This was the question: Explain why the formula for determining slope ...

math /algebra - This was the : Explain why the formula for determining slope ...

Math /Algebra - I was challenged with this question: Explain why the formula for...

pre calculus - Question 1: Explain why the equation of the line y=5 has a slope ...

algebra - Find the slope of the line through the given points. (2,4) (6,-3). m=...

Math - two functions are defined as follows: f(x)=3/x+1 and g(x)=x-6 a) Write ...

Linear Equation in Two Variables - I have to take a college placement test and ...

physics - I'm making a graph of force vs stretch for springs. I have 7 data ...

math - my question in (slope) find the coordinates of a quadrilateral so that ...