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Question 1 of 4
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Supplementary angles are when two angles have a sum of 180°. Typically, these angles lie on a straight line.
Since supplementary angles add to 180°, add the angle measures and set their sum to 180°. Then, solve for y.
y+118 |
= |
180 |
y+118 -118 |
= |
180 -118 |
Subtract 118 from both sides |
y |
= |
62° |
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Question 2 of 4
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Supplementary angles are when two angles have a sum of 180°. Typically, these angles lie on a straight line.
Since supplementary angles add to 180°, add the angle measures and set their sum to 180°. Then, solve for a.
a+29+90 |
= |
180 |
a+119 |
= |
180 |
Simplify |
a+119 -119 |
= |
180 -119 |
Subtract 119 from both sides |
a |
= |
61° |
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Question 3 of 4
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Supplementary angles are when two angles have a sum of 180°. Typically, these angles lie on a straight line.
Since supplementary angles add to 180°, add the angle measures and set their sum to 180°. Then, solve for the value of a.
40+30+a+a |
= |
180 |
70+2a |
= |
180 |
Simplify |
2a+70 -70 |
= |
180 -70 |
Subtract 70 from both sides |
2a |
= |
110 |
2a÷2 |
= |
110÷2 |
Divide both sides by 2 |
a |
= |
55° |
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Question 4 of 4
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Supplementary angles are when two angles have a sum of 180°. Typically, these angles lie on a straight line.
Since supplementary angles add to 180°, add the angle measures and set their sum to 180°. Then, solve for the value of x.
x+x+x+45 |
= |
180 |
3x+45 |
= |
180 |
Simplify |
3x+45 -45 |
= |
180 -45 |
Subtract 45 from both sides |
3x |
= |
135 |
3x÷3 |
= |
135 ÷3 |
Divide both sides by 3 |
x |
= |
45° |