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  coordinates over the change in  coordinates. In equation form it looks like 

, where  are the  coordinates, and  are the  coordinates.

For this example, we will let .

Below is a visual representation of what we just did. The orange arrow is .

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  coordinates over the change in  coordinates. In equation form it looks like 

, where  are the  coordinates, and  are the  coordinates.

For this example, we will let .

Below is a visual representation of what we just did. The orange arrow is .

In order to determine what the components of this vector has, we need to remember how to find components of a vector. It's simply the difference between the terminal point and initial point. The first step is to write an equation for what our "new" x and y are. 

Now lets identify what these values are.

To write this in component form, we need to put our , and  into .

So the final answer is 

Below is a visual representation of what we just did.

The blue line is our original vector, and the red line is the same vector, but begins at the origin rather than at the initial point. 

n order to determine what the components of this vector has, we need to remember how to find components of a vector. It's simply the difference between the terminal point and initial point. The first step is to write an equation for what our "new" x and y are. 

Now lets identify what these values are.

To write this in component form, we need to put our , and  into .

So the final answer is 

Below is a visual representation of what we just did.

In order to determine what the components of this vector has, we need to remember how to find components of a vector. It's simply the difference between the terminal point and initial point. The first step is to write an equation for what our "new" x and y are. 

Now lets identify what these values are.

To write this in component form, we need to put our , and  into .

So the final answer is 

Below is a visual representation of what we just did.

In order to determine what the components of this vector has, we need to remember how to find components of a vector. It's simply the difference between the terminal point and initial point. The first step is to write an equation for what our "new" x and y are. 

Now lets identify what these values are.

To write this in component form, we need to put our , and  into .

So the final answer is 

Below is a visual representation of what we just did.

In order to determine what the components of this vector has, we need to remember how to find components of a vector. It's simply the difference between the terminal point and initial point. The first step is to write an equation for what our "new" x and y are. 

Now lets identify what these values are.

To write this in component form, we need to put our , and  into .

So the final answer is 

Below is a visual representation of what we just did.

In order to determine what the components of this vector has, we need to remember how to find components of a vector. It's simply the difference between the terminal point and initial point. The first step is to write an equation for what our "new" x and y are. 

Now lets identify what these values are.

To write this in component form, we need to put our , and  into .

So the final answer is 

Below is a visual representation of what we just did.

In order to determine what the components of this vector has, we need to remember how to find components of a vector. It's simply the difference between the terminal point and initial point. The first step is to write an equation for what our "new" x and y are. 

Now lets identify what these values are.

To write this in component form, we need to put our , and  into .

So the final answer is 

Below is a visual representation of what we just did.

In order to determine what the components of this vector has, we need to remember how to find components of a vector. It's simply the difference between the terminal point and initial point. The first step is to write an equation for what our "new" x and y are. 

Now lets identify what these values are.

To write this in component form, we need to put our , and  into .

So the final answer is 

Below is a visual representation of what we just did.