Solved Examples on Undefined Slope
Example 1: Represent the equation x = 2 and find it’s slope.
Solution:
Representing the mentioned equation x = 2, the line is perfectly vertical running along the x-coordinate 2 making its slope undefined.
Example 2: Draw the equation x = 4 and find it’s slope.
Solution:
Representing the mentioned equation x = 4, the line is perfectly vertical running along the x-coordinate 4 making its slope undefined.
Example 3: Represent the equation x = -4 on cartesian plane and find it’s slope.
Solutoin:
Representing the mentioned equation x = -4, the line is perfectly vertical running along the x-coordinate -4 making its slope undefined.
Example 4: For the given figure, write all the equations shown in the graph and also mention the slope represented by each.
Solution:
The above figure contains the equation x = -4, x= 1 and x=4. Each line is perfectly vertical running along the x-coordinate and has an undefined slope.
Undefined Slope
Undefined Slope as the name suggests is the slope of any curve or line where the change in vertical direction became exponentially too large compared to horizontal direction. Undefined Slope of any line or curve becomes increasingly steep, and its slope cannot be expressed as a finite numerical value.
In this article, we will discuss about undefined slope in detail along with the equation for undefined slope and how we can identify the undefined slope in graphs. We will also see some solved examples and practice problems on undefined slope equations.
Table of Content
- What is Undefined Slope?
- Undefined Slope Equation
- Undefined Slope Graph
- How To Find The Undefined Slope?
- Zero Slope vs Undefined Slope
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