Skip to Main Content
Sheridan website
Office 365
SLATE
Central
Toggle navigation
Hours
Book a Tutor
Borrowing
Citations
Chat
Library & Learning Services
All Guides
Academic Skills Hub
Module 8: Linear Equations and Linear Systems
Special Cases
Module 8: Linear Equations and Linear Systems
Introduction and Terminology
Linear Equations
Toggle Dropdown
Converting between Both Forms
Formulating Linear Equations
Graphing
Table of Values
Intercepts
Slope/Intercept
Special Cases
Relations between Linear Equations
Linear Systems
Toggle Dropdown
Solving Using Substitution
Solving Using Elimination
Feedback Form
Special Cases
To recount, we’ve encountered two types of slopes:
Positive slope: as x increases, y increases.
Negative slope: as x increases, y decreases.
Zero Slope
When a graphed line is fully horizontal.
No rise, all run.
For
m
=
r
i
s
e
r
u
n
{"version":"1.1","math":"m=\dfrac{rise}{run}"}
as the fraction, the numerator is 0, making the whole fraction 0.
Undefined Slope
When a graphed line is fully vertical.
No run, all rise.
For,
m
=
r
i
s
e
r
u
n
{"version":"1.1","math":"m=\dfrac{rise}{run}"}
as the fraction, then denominator is 0, making the whole fraction undefined.
PREV
NEXT