The line passes through the points
The line passes through the points \( (6,19),(12,20) \)
The line passes through the points \( (0,0),(5,-5) \)
The line passes through the points \( (3,6),(10,20) \)
The line passes through the points \( (-2,-4),(2,4) \)
The line passes through the points \( (2,2),(9,16) \)
The line passes through the points
To solve this problem, we'll follow these steps:
Now, let's work through each step:
Step 1: We have the points and .
Step 2: The formula for the slope is .
Step 3: Substituting the values, we get .
Therefore, the slope of the line that passes through the points is .
The line passes through the points
To find the slope of the line passing through the points and , we will use the slope formula. Let's follow these steps:
The calculation shows that the slope is .
Therefore, the solution to the problem is .
The line passes through the points
To solve this problem, we'll follow these steps:
Let's proceed with each step:
Step 1: Assign coordinates from the given points:
and .
Step 2: Apply the slope formula, which is:
.
Step 3: Calculate the slope:
.
Therefore, the slope of the line passing through the points and is .
The correct choice from the given options is .
The line passes through the points
To find the slope of the line that passes through the points and , we use the slope formula:
After simplifying, we find:
Therefore, the slope of the line is , corresponding to choice 3.
The line passes through the points
To solve this problem, we'll calculate the slope of the line passing through the points and .
Let's proceed:
Step 1: The coordinates given are and .
Step 2: The slope of a line through two points is given by:
Substituting the coordinates into the formula, we have:
Step 3: Simplify the expression:
Therefore, the slope of the line is .
The line passes through the points \( (3,7),(6,14) \)
The line passes through the points \( (5,7),(1,3) \)
The line passes through the points \( (-5,10),(0,0) \)
The line passes through the points \( (-2,3),(0,1) \)
The line passes through the points
To solve this problem, we'll calculate the slope of the line passing through the points and . The formula for the slope of a line through two points and is given by:
First, we identify our points as follows:
Point 1:
Point 2:
Next, apply the formula:
Substitute into the slope formula:
Therefore, the slope of the line is .
The correct choice from the given options is: .
The line passes through the points
To solve this problem, we'll follow these steps:
Identify the coordinates of the points.
Apply the slope formula.
Calculate the slope value.
Let's work through the steps:
We are given two points on a line: and .
Step 1: Assign the coordinates: and .
Step 2: Use the slope formula .
Substitute the coordinates into the formula:
Therefore, the slope of the line passing through the points and is .
Thus, the correct answer is , corresponding to choice 1.
The line passes through the points
The problem asks us to find the slope of the line passing through the points and . To solve this, we'll follow these steps:
Now, let's substitute and compute the slope:
.
Simplifying, we get .
Therefore, the slope of the line is .
The line passes through the points
To find the slope of the line passing through the points and , we use the formula for the slope between two points and :
Substituting the given points and , we have:
This simplifies to:
So, the slope is:
Thus, the slope of the line is , corresponding to choice 2.