In order to figure out slope, we need to remember how to find slope. Slope can be found be doing rise over run, or simply the change in $\displaystyle y$ coordinates over the change in $\displaystyle x$ coordinates. In equation form it looks like 

$\displaystyle \mbox{Slope}=\frac{y_2-y_1}{x_2-x_1}$, where $\displaystyle y_2, y_1$ are the $\displaystyle y$ coordinates, and $\displaystyle x_2, x_1$ are the $\displaystyle x$ coordinates.

For this example, we will let $\displaystyle y_2=6, y_1=5, x_2=5, x_1=-3$.

$\displaystyle \mbox{Slope}=\frac{6-5}{5-(-3)}=\frac{1}{5+3}=\frac{1}{8}$

Below is a visual representation of what we just did. The orange arrow is $\displaystyle \vec{w}$.

In order to figure out slope, we need to remember how to find slope. Slope can be found be doing rise over run, or simply the change in $\displaystyle y$ coordinates over the change in $\displaystyle x$ coordinates. In equation form it looks like 

$\displaystyle \mbox{Slope}=\frac{y_2-y_1}{x_2-x_1}$, where $\displaystyle y_2, y_1$ are the $\displaystyle y$ coordinates, and $\displaystyle x_2, x_1$ are the $\displaystyle x$ coordinates.

For this example, we will let $\displaystyle y_2=6, y_1=3, x_2=2, x_1=-6$.

$\displaystyle \mbox{Slope}=\frac{6-3}{2-(-6)}=\frac{3}{2+6}=\frac{3}{8}$

Below is a visual representation of what we just did. The orange arrow is $\displaystyle \vec{w}$.

In order to figure out slope, we need to remember how to find slope. Slope can be found be doing rise over run, or simply the change in $\displaystyle y$ coordinates over the change in $\displaystyle x$ coordinates. In equation form it looks like 

$\displaystyle \mbox{Slope}=\frac{y_2-y_1}{x_2-x_1}$, where $\displaystyle y_2, y_1$ are the $\displaystyle y$ coordinates, and $\displaystyle x_2, x_1$ are the $\displaystyle x$ coordinates.

For this example, we will let $\displaystyle y_2=-7, y_1=11, x_2=-3, x_1=2$.

$\displaystyle \mbox{Slope}=\frac{-7-11}{-3-2}=\frac{-18}{-5}=\frac{18}{5}$

Below is a visual representation of what we just did. The orange arrow is $\displaystyle \vec{w}$.

In order to figure out slope, we need to remember how to find slope. Slope can be found be doing rise over run, or simply the change in $\displaystyle y$ coordinates over the change in $\displaystyle x$ coordinates. In equation form it looks like 

$\displaystyle \mbox{Slope}=\frac{y_2-y_1}{x_2-x_1}$, where $\displaystyle y_2, y_1$ are the $\displaystyle y$ coordinates, and $\displaystyle x_2, x_1$ are the $\displaystyle x$ coordinates.

For this example, we will let $\displaystyle y_2=5, y_1=-3, x_2=6, x_1=5$.

$\displaystyle \mbox{Slope}=\frac{5-(-3)}{6-5}=\frac{5+3}{1}=\frac{8}{1}=8$

Below is a visual representation of what we just did. The orange arrow is $\displaystyle \vec{w}$.

In order to figure out slope, we need to remember how to find slope. Slope can be found be doing rise over run, or simply the change in $\displaystyle y$ coordinates over the change in $\displaystyle x$ coordinates. In equation form it looks like 

$\displaystyle \mbox{Slope}=\frac{y_2-y_1}{x_2-x_1}$, where $\displaystyle y_2, y_1$ are the $\displaystyle y$ coordinates, and $\displaystyle x_2, x_1$ are the $\displaystyle x$ coordinates.

For this example, we will let $\displaystyle y_2=1, y_1=6, x_2=-7, x_1=15$.

$\displaystyle \mbox{Slope}=\frac{1-6}{-7-15}=\frac{-5}{-22}=\frac{5}{22}$

Below is a visual representation of what we just did. The orange arrow is $\displaystyle \vec{w}$.

In order to figure out slope, we need to remember how to find slope. Slope can be found be doing rise over run, or simply the change in $\displaystyle y$ coordinates over the change in $\displaystyle x$ coordinates. In equation form it looks like 

$\displaystyle \mbox{Slope}=\frac{y_2-y_1}{x_2-x_1}$, where $\displaystyle y_2, y_1$ are the $\displaystyle y$ coordinates, and $\displaystyle x_2, x_1$ are the $\displaystyle x$ coordinates.

For this example, we will let $\displaystyle y_2=5, y_1=2, x_2=-3, x_1=3$.

$\displaystyle \mbox{Slope}=\frac{5-2}{-3-3}=\frac{3}{-6}=-\frac{1}{2}$

Below is a visual representation of what we just did. The orange arrow is $\displaystyle \vec{w}$.

In order to figure out slope, we need to remember how to find slope. Slope can be found be doing rise over run, or simply the change in $\displaystyle y$ coordinates over the change in $\displaystyle x$ coordinates. In equation form it looks like 

$\displaystyle \mbox{Slope}=\frac{y_2-y_1}{x_2-x_1}$, where $\displaystyle y_2, y_1$ are the $\displaystyle y$ coordinates, and $\displaystyle x_2, x_1$ are the $\displaystyle x$ coordinates.

For this example, we will let $\displaystyle y_2=6, y_1=-5, x_2=-5, x_1=-3$.

$\displaystyle \mbox{Slope}=\frac{6-(-5)}{-5-(-3)}=\frac{6+5}{-5+3}=\frac{11}{-2}=-\frac{11}{2}$

Below is a visual representation of what we just did. The orange arrow is $\displaystyle \vec{w}$.

In order to figure out slope, we need to remember how to find slope. Slope can be found be doing rise over run, or simply the change in $\displaystyle y$ coordinates over the change in $\displaystyle x$ coordinates. In equation form it looks like 

$\displaystyle \mbox{Slope}=\frac{y_2-y_1}{x_2-x_1}$, where $\displaystyle y_2, y_1$ are the $\displaystyle y$ coordinates, and $\displaystyle x_2, x_1$ are the $\displaystyle x$ coordinates.

For this example, we will let $\displaystyle y_2=-8, y_1=15, x_2=0, x_1=-20$.

$\displaystyle \mbox{Slope}=\frac{15-(-8)}{0-(-20)}=\frac{15+8}{0+20}=\frac{23}{20}$

Below is a visual representation of what we just did. The orange arrow is $\displaystyle \vec{w}$.

In order to figure out slope, we need to remember how to find slope. Slope can be found be doing rise over run, or simply the change in $\displaystyle y$ coordinates over the change in $\displaystyle x$ coordinates. In equation form it looks like 

$\displaystyle \mbox{Slope}=\frac{y_2-y_1}{x_2-x_1}$, where $\displaystyle y_2, y_1$ are the $\displaystyle y$ coordinates, and $\displaystyle x_2, x_1$ are the $\displaystyle x$ coordinates.

For this example, we will let $\displaystyle y_2=7, y_1=2, x_2=2, x_1=0$.

$\displaystyle \mbox{Slope}=\frac{7-2}{2-0}=\frac{5}{2}$

Below is a visual representation of what we just did. The orange arrow is $\displaystyle \vec{w}$.

In order to figure out slope, we need to remember how to find slope. Slope can be found be doing rise over run, or simply the change in $\displaystyle y$ coordinates over the change in $\displaystyle x$ coordinates. In equation form it looks like 

$\displaystyle \mbox{Slope}=\frac{y_2-y_1}{x_2-x_1}$, where $\displaystyle y_2, y_1$ are the $\displaystyle y$ coordinates, and $\displaystyle x_2, x_1$ are the $\displaystyle x$ coordinates.

For this example, we will let $\displaystyle y_2=-1, y_1=-10, x_2=8, x_1=2$.

$\displaystyle \mbox{Slope}=\frac{-1-(-10)}{8-2}=\frac{-1+10}{8-2}=\frac{9}{6}=\frac{3}{2}$

Below is a visual representation of what we just did. The orange arrow is $\displaystyle \vec{w}$.