College Algebra Tutorial 25


College Algebra
Answer/Discussion to Practice Problems  
Tutorial 25: Slope of a Line


WTAMU > Virtual Math Lab > College Algebra > Tutorial 25: Slope of a Line


 

 

check markAnswer/Discussion to 1a

(2, -5) and (-1, -1)
 

ad1a
*Plug in x and y values into slope formula

*Simplify
 
 

 
 

Make sure that you are careful when one of your values is negative and you have to subtract it as we did in line 2.  -5 - (-1) is not the same as -5 - 1 and 2 - (-1) is not the same as 2 - 1. 

The slope of the line is -4/3.

Since the slope is negative, the line would fall (left to right).
 

(return to problem 1a)


 

 

check markAnswer/Discussion to 1b

(7, 1) and (7, 2)
 

ad1b
*Plug in x and y values into slope formula

*Simplify
 
 

 
 

The slope of the line is undefined.

Since the slope is undefined, the line is vertical.
 

(return to problem 1b)


 

 

check markAnswer/Discussion to 1c

(1, 7) and (-2, -2)
 

ad1c
*Plug in x and y values into slope formula

*Simplify
 
 

 
 

Make sure that you are careful when one of your values is negative and you have to subtract it as we did in line 2.  7 - (-2) is not the same as 7 - 2 and 1 - (-2) is not the same as 1 - 2. 

The slope of the line is 3.

Since the slope is positive, the line would rise (left to right).
 

(return to problem 1c)


 

 

check markAnswer/Discussion to 1d

(-1, -5) and (-4, -5)
 

ad1d
*Plug in x and y values into slope formula

*Simplify
 
 

 
 

Make sure that you are careful when one of your values is negative and you have to subtract it as we did in line 2.  -5 - (-5) is not the same as -5 - 5 and -1 - (-4) is not the same as -1 - 4. 

The slope of the line is 0.

Since the slope is zero, the line is horizontal.
 

(return to problem 1d)

 

Buffalo top

 

WTAMU > Virtual Math Lab > College Algebra > Tutorial 25: Slope of a Line


Last revised on Jan. 16, 2010 by Kim Seward.
All contents copyright (C) 2002 - 2010, WTAMU and Kim Seward. All rights reserved.