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Page 1: Answers to 3.1 Worksheet #1

Answers to 3.1 Worksheet #16)

7)

8)

9)

Highlight ones you have questions about, and we will go over them tomorrow.

Page 2: Answers to 3.1 Worksheet #1

3.1 (Day 2) Complement & Supplement Word Problems

β€’ Find the measure of a complement and/or supplement of an angle

Page 3: Answers to 3.1 Worksheet #1

Reminder

β€’ Complementary angles have measures that add to _______

β€’ Supplementary angles have measures that add to ________

90

180

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Page 4: Answers to 3.1 Worksheet #1

Directions: For each example below, write an equation showing the relationship between the angles. Then solve the equation to find the value of x and the measure of each angle.

Ex 1: Complements Ex 2: Supplements

π’Žβˆ π‘¨+π’Žβˆ π‘©=πŸ—πŸŽπŸ’ 𝒙+πŸ‘πŸŽ+πŸ‘ 𝒙 βˆ’πŸπŸŽ=πŸ—πŸŽ

π’Žβˆ π‘¨+π’Žβˆ π‘©=πŸπŸ–πŸŽπŸ” 𝒙+πŸ“πŸ“+πŸπŸπ’™+πŸ‘πŸ“=πŸπŸ–πŸŽ

𝒙=πŸπŸŽπ’Žβˆ π‘¨=πŸ•πŸŽπ’Žβˆ π‘©=𝟐𝟎

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𝒙=πŸ“π’Žβˆ π‘¨=πŸ–πŸ“π’Žβˆ π‘©=πŸ—πŸ“

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Page 5: Answers to 3.1 Worksheet #1

Directions: For each example below, write an equation showing the relationship between the angles. Then solve the equation to find the value of x and the measure of each angle.

Ex 3: Complements Ex 4: Supplements

𝒙

𝒙+πŸ“ 𝒙=πŸ—πŸŽ

πŸ‘ π’š

πŸ‘ π’š+π’š=πŸπŸ–πŸŽ

𝒙=πŸπŸ“π’Žβˆ π‘¨=πŸπŸ“π’Žβˆ π‘©=πŸ•πŸ“

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yπ’Žβˆ π‘Ώ=πŸπŸ‘πŸ“π’Žβˆ π’€=πŸ’πŸ“

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πŸ“ 𝒙 π’š

Page 6: Answers to 3.1 Worksheet #1

Directions: For each example below, write an equation showing the relationship between the angles. Then solve the equation to find the value of x and the measure of each angle.

Ex 5: Supplements Ex 6: Complements

𝒙

𝒙+𝟐 π’™βˆ’πŸ‘πŸŽ=πŸπŸ–πŸŽ 𝒙+𝟐 π’™βˆ’πŸ”=πŸ—πŸŽ

𝒙=πŸ•πŸŽ

Supplement=110

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x

π’‚π’π’ˆπ’π’†π’Žπ’†π’‚π’”π’–π’“π’†=πŸ‘πŸcomplement

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𝟐 π’™βˆ’πŸ‘πŸŽ 𝟐 π’™βˆ’πŸ”π’™

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Example showing β€œless than”Which is 3 less than 10?

10-3 or 3-10

Where does β€œ3 less than” go in an expression?

Page 7: Answers to 3.1 Worksheet #1

Directions: For each example below, write an equation showing the relationship between the angles. Then solve the equation to find the value of x and the measure of each angle.

Ex 7: Using Complements & SupplementsThree times the measure of the supplement of an angle is equal to eight times the measure of its complement. Find the angle, its complement, and its supplement.

𝒙 πŸ‘ (πŸπŸ–πŸŽβˆ’π’™ )=πŸ–(πŸ—πŸŽβˆ’π’™ )CLICK HERE

πŸ—πŸŽβˆ’π’™πŸπŸ–πŸŽβˆ’ 𝒙

π’‚π’π’ˆπ’π’†π’Žπ’†π’‚π’”π’–π’“π’†=πŸ‘πŸ”Complement Supplement

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Page 8: Answers to 3.1 Worksheet #1

How did you get that?

How did you get that?

80704

30155(9

170150

19074

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Page 9: Answers to 3.1 Worksheet #1

Assignment

3.1 Worksheet #2 (1-6)β€’ If you were ABLE to do example 7 in notes,

you can try #7 & 8 in homework.β€’ If you were UNABLE to do example 7 in notes,

you MUST complete the table at the end of your notes.


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