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The point slope form:
We need to find the slope. To find the slope we can use the following formula:
Use the points <span>(-5, 6) and (0, 1) and plug it into our slope formula and solve:
</span>
So our slope is -1 which means m = slope = -1
Now that we have our slope lets create the point slope form
Our point slope form equation is Remember
m = slope = -1. Also, we are going to use the point (-5,6).
First insert the m = slope = -1 number where m is located
Next, insert the -5 from (-5,6) where
is located and the 6 from (-5,6) where 
is located.
Now simplify
<-------Answer
We need to find the slope. To find the slope we can use the following formula:
Use the points <span>(-5, 6) and (0, 1) and plug it into our slope formula and solve:
</span>
So our slope is -1 which means m = slope = -1
Now that we have our slope lets create the point slope form
Our point slope form equation is
m = slope = -1. Also, we are going to use the point (-5,6).
First insert the m = slope = -1 number where m is located
Next, insert the -5 from (-5,6) where
Now simplify
Answer: The answer is 147° and 33°.
Step-by-step explanation: We are given a figure in which the line DE is parallel to the line FG and AG is a tranversal. We are to find the value of 'x' and 'y' from the figure.
Also, given that
∠ABE = (5y - 18)°.
We can see from the figure that ∠DBG and ∠ABE are vertically opposite angles, so they must be equal.
That is,
Also, since ∠DBG and ∠FGB are interior angles on the same side of the transversal, so their sum is 180°.
That is
Adding equations (i) and (ii), we get
and from equation (ii), we get
Thus, x° = 147° and y° = 33°.