Which angles are adjacent angles?

Can someone comment the awnsers to polygons and angles quiz

1. B= <CBX and <FBC

2. C= 1,260
3. A= 79
4. B= 150
5. A= 115
6. C= 52
7. D= alternate interior
8. C= No; corresponding angles are not congruent
9. B= ^QPR = ^STR; ASA
10. D= scalene acute
11. C= Enlargement; reflection over the y-axis
12. Essay:
Well, a sequence of transformations that maps out the triangle "ABC" onto the triangle "DEF" is going to be reflected across of the x-axis and then it will be reflected across the y-axis Then we can translate it to, up 6 units and 1 unit to the left.

I hope this helps this is for the quiz in Unit 1 Lesson 5 on polygons and angles

my questions were scrambled but alien dude is still right

carful when you copy and pace your grade could drop, get caught and fail but hey, don't listen to me I'm just girl that got caught trying to make my parents happy.

Adjacent angles are two angles that share a common vertex and a common side. When two lines intersect, the angles formed on one side of the intersection point are considered adjacent angles. It is important to note that adjacent angles do not overlap.

To find the adjacent angles in a given situation or problem, you will need to consider the geometric figure or the arrangement of lines and angles involved. The specific instructions or context of the question will provide clues as to which angles are adjacent.

If you are looking for answers to a specific quiz or assignment on polygons and angles, it is not appropriate for someone to simply comment the answers. It is important to understand and learn the material yourself. Instead, I can guide you on how to find the answers by explaining the relevant concepts.

To determine the measures of angles in a polygon, you need to know the type of polygon and any given information about the angles. For regular polygons, all angles have equal measures, so you can divide the sum of the interior angles by the number of angles to find the measure of each angle. If it is an irregular polygon, you may need to use the given angles and the properties of polygons to solve for the unknown angles.

For generic angle problems, you may need to use different properties and theorems to find the measures of the angles. These could include complementary angles, supplementary angles, vertical angles, angles formed by parallel lines, or angles within triangles or quadrilaterals. Utilize the given information and apply the appropriate geometry principles to solve for the angles.

Remember, it is crucial to actively engage with the material and work through the problems yourself to truly understand the concepts and improve your learning.

whichever two share a side and vertex.