<em>-</em><em> </em><em>BRAINLIEST</em><em> answerer</em><em> ❤️</em><em>✌</em>
Given:
The interior angle of a regular polygon is 132 degrees.
To find:
The given statement is possible or not.
Solution:
Let as assume the interior angle of a regular polygon with n vertices is 132 degrees.
Then, the exterior angles are

We have, n vertices. So, the number of exterior angles is n.
Sum of all exterior angles = 48n degrees
We know that, sum of all exterior angles of a regular polygon is always 360 degrees.



Number of vertices is always a whole number. So, it cannot be a fraction value.
So, our assumption is wrong.
Therefore, a regular polygon cannot have an interior angle of 132 degrees.
I think that the answer would be 2 if I am right
Answer:
Parallel line: y=-3x
Perpendicular line: y=1/3x + 2
Step-by-step explanation:
A parallel line will ALWAYS have the same slope as the given equation, that´s one of the rule.
A perpendicular line will always be the negative reciprocal of the slope in the given equation, so change the sign and flip the numbers around.
The y-intercepts don´t matter, so you can make those up!
You can check all of the equations on Desmos, and you can see it!
I hope this helps!