#2 If this is Paul's design, then C = and 2C = BUT...can these lines be parallel? Why or why not? # If line q is parallel to line m, find the missing angles. Angle 1 = Angle 2 = Angle 3 = Angle 4 = Angle 5 = Angle 6 = Angle 7 = Would you be able to determine the measures of all 7 angles without knowing the lines are parallel? Which angles could you determine if you do not know if the lines are parallel? 115/2 4/3 110⁰ 'm
#2 If this is Paul's design, then C = and 2C = BUT...can these lines be parallel? Why or why not? # If line q is parallel to line m, find the missing angles. Angle 1 = Angle 2 = Angle 3 = Angle 4 = Angle 5 = Angle 6 = Angle 7 = Would you be able to determine the measures of all 7 angles without knowing the lines are parallel? Which angles could you determine if you do not know if the lines are parallel? 115/2 4/3 110⁰ 'm
Algebra and Trigonometry (6th Edition)
6th Edition
ISBN:9780134463216
Author:Robert F. Blitzer
Publisher:Robert F. Blitzer
ChapterP: Prerequisites: Fundamental Concepts Of Algebra
Section: Chapter Questions
Problem 1MCCP: In Exercises 1-25, simplify the given expression or perform the indicated operation (and simplify,...
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![#2 If this is Paul's design, then C=
BUT...can these lines be parallel? Why or why not?
and 2C=
#
If line q is parallel to line m, find the missing angles.
Angle 1 =
Angle 2 =
Angle 3 =
Angle 4 =
Angle 5 =
Angle 6 =
Angle 7 =
Would you be able to determine the measures of all 7 angles without knowing the lines are parallel?
Which angles could you determine if you do not know if the lines are parallel?
115/2
4/3
(2
110⁰
6
'm](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F06b2b4ef-6e43-4072-b79e-8c4146dc42b6%2F51419dc9-afac-4fff-b534-c7b659e7a425%2Fzdlfzrn_processed.png&w=3840&q=75)
Transcribed Image Text:#2 If this is Paul's design, then C=
BUT...can these lines be parallel? Why or why not?
and 2C=
#
If line q is parallel to line m, find the missing angles.
Angle 1 =
Angle 2 =
Angle 3 =
Angle 4 =
Angle 5 =
Angle 6 =
Angle 7 =
Would you be able to determine the measures of all 7 angles without knowing the lines are parallel?
Which angles could you determine if you do not know if the lines are parallel?
115/2
4/3
(2
110⁰
6
'm
![Lunch Lines:
#1 Puzzle: Put all the angle numbers in the correct colored space so the parallel lines
relationships below are true all at the same time.
#
Angle 1 and Angle 7 need to be vertical angles
Angle 4 and Angle 6 are Alternate Interior angles
Angle 7 and Angle 3 are Alternate Exterior angles
Angle 4 and Angle 8 are Corresponding angles
Angle 5 and Angle 6 are Same-Side Interior angles
Angle 4 and Angle 5 are a Linear Pair
Lunch Lines
Paul, Jane, Justin, Sarah, and Opal were finished with lunch and began playing with drink straws.
Each one was making a line design using either 3 or 4 straws. They had just come from math
class where they had been studying special angles. Paul pulled his pencil out of his book bag
and labeled some of the angles and lines. He then challenged himself and the others to find
all the labeled angle measurements and to determine whether the lines that appear to be
parallel really could be parallel.](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F06b2b4ef-6e43-4072-b79e-8c4146dc42b6%2F51419dc9-afac-4fff-b534-c7b659e7a425%2F4f6mjt7_processed.png&w=3840&q=75)
Transcribed Image Text:Lunch Lines:
#1 Puzzle: Put all the angle numbers in the correct colored space so the parallel lines
relationships below are true all at the same time.
#
Angle 1 and Angle 7 need to be vertical angles
Angle 4 and Angle 6 are Alternate Interior angles
Angle 7 and Angle 3 are Alternate Exterior angles
Angle 4 and Angle 8 are Corresponding angles
Angle 5 and Angle 6 are Same-Side Interior angles
Angle 4 and Angle 5 are a Linear Pair
Lunch Lines
Paul, Jane, Justin, Sarah, and Opal were finished with lunch and began playing with drink straws.
Each one was making a line design using either 3 or 4 straws. They had just come from math
class where they had been studying special angles. Paul pulled his pencil out of his book bag
and labeled some of the angles and lines. He then challenged himself and the others to find
all the labeled angle measurements and to determine whether the lines that appear to be
parallel really could be parallel.
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