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GED Math : Supplementary Angles

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Example Questions

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Example Question #531 : 2 Dimensional Geometry

Find the measure of angle B if it is the supplement to angle A:

$m\angle A=106^{o}$

Possible Answers:

$m\angle B=24^{o}$

$m\angle B=66^{o}$

$m\angle B=74^{o}$

$m\angle B=12^{o}$

Correct answer:

$m\angle B=74^{o}$

Explanation:

If two angles are supplementary, that means the sum of their degrees of measure will add up to 180. In order to find the measure of angle B, subtract angle A from 180 like shown:

$m\angle B=180^{o}-106^{o}=74^{o}$

This gives us a final answer of 74 degrees for angle B.

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Example Question #532 : 2 Dimensional Geometry

Find the measure of angle B if it is the supplement to angle A:

$m\angle A=34^{o}$

Possible Answers:

$m\angle B=146^{o}$

$m\angle B=122^{o}$

$m\angle B=118^{o}$

$m\angle B=12^{o}$

Correct answer:

$m\angle B=146^{o}$

Explanation:

If two angles are supplementary, that means the sum of their degrees of measure will add up to 180. In order to find the measure of angle B, subtract angle A from 180 like shown:

$m\angle B=180^{o}-34^{o}=146^{o}$

This gives us a final answer of 146 degrees for angle B.

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Example Question #533 : 2 Dimensional Geometry

Find the measure of angle B if it is the supplement to angle A:

$m\angle A=142^{o}$

Possible Answers:

$m\angle B=18^{o}$

$m\angle B=118^{o}$

$m\angle B=38^{o}$

$m\angle B=88^{o}$

Correct answer:

$m\angle B=38^{o}$

Explanation:

If two angles are supplementary, that means the sum of their degrees of measure will add up to 180. In order to find the measure of angle B, subtract angle A from 180 like shown:

$m\angle B=180^{o}-142^{o}=38^{o}$

This gives us a final answer of 38 degrees for angle B.

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Example Question #534 : 2 Dimensional Geometry

Find the measure of angle B if it is the supplement to angle A:

$m\angle A=23^{o}$

Possible Answers:

$m\angle B=113^{o}$

$m\angle B=89^{o}$

$m\angle B=157^{o}$

$m\angle B=18^{o}$

Correct answer:

$m\angle B=157^{o}$

Explanation:

If two angles are supplementary, that means the sum of their degrees of measure will add up to 180. In order to find the measure of angle B, subtract angle A from 180 like shown:

$m\angle B=180^{o}-23^{o}=157^{o}$

This gives us a final answer of 157 degrees for angle B.

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Example Question #51 : Supplementary Angles

Find the measure of angle B if it is the supplement to angle A:

$m\angle A=162^{o}$

Possible Answers:

$m\angle B=18^{o}$

$m\angle B=28^{o}$

$m\angle B=83^{o}$

$m\angle B=26^{o}$

Correct answer:

$m\angle B=18^{o}$

Explanation:

If two angles are supplementary, that means the sum of their degrees of measure will add up to 180. In order to find the measure of angle B, subtract angle A from 180 like shown:

$m\angle B=180^{o}-162^{o}=18^{o}$

This gives us a final answer of 18 degrees for angle B.

Report an Error

Example Question #52 : Supplementary Angles

Find the measure of angle B if it is the supplement to angle A:

$m\angle A=158^{o}$

Possible Answers:

$m\angle B=26^{o}$

$m\angle B=22^{o}$

$m\angle B=20^{o}$

$m\angle B=24^{o}$

Correct answer:

$m\angle B=22^{o}$

Explanation:

If two angles are supplementary, that means the sum of their degrees of measure will add up to 180. In order to find the measure of angle B, subtract angle A from 180 like shown:

$m\angle B=180^{o}-158^{o}=22^{o}$

This gives us a final answer of 22 degrees for angle B.

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GED Math : Supplementary Angles

Study concepts, example questions & explanations for GED Math

All GED Math Resources

Example Questions

Example Question #531 : 2 Dimensional Geometry

Example Question #532 : 2 Dimensional Geometry

Example Question #533 : 2 Dimensional Geometry

Example Question #534 : 2 Dimensional Geometry

Example Question #51 : Supplementary Angles

Example Question #52 : Supplementary Angles

All GED Math Resources

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