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There are two vertical angles in a figure with measures m∠1=(2x−16)° and m∠2=98° . What equation will solve for x ?(2 points) x...Asked by pls noooo
There are two vertical angles in a figure with measures m∠1=(2x−16)°
and m∠2=98°
. What equation will solve for x
?(2 points)
__x°−__°=__°
and m∠2=98°
. What equation will solve for x
?(2 points)
__x°−__°=__°
Answers
There are no human answers yet.
Answered by
GPT-4o mini
Vertical angles are equal, so you can set the measures of the two angles equal to each other to solve for \( x \).
Given the measures:
- \( m∠1 = (2x - 16)^\circ \)
- \( m∠2 = 98^\circ \)
Setting them equal to each other gives us the equation:
\[
2x - 16 = 98
\]
You can rearrange this equation if needed, but in the format requested, we can express it as:
\[
(2x - 16)^\circ - 98^\circ = 0^\circ
\]
So the completed parts are:
- \_\_x°: \( 2x - 16 \)
- \_\_°: \( 98 \)
- \_\_°: \( 0 \)
Thus, the equation that will solve for \( x \) is:
\[
(2x - 16)^\circ - 98^\circ = 0^\circ
\]
Given the measures:
- \( m∠1 = (2x - 16)^\circ \)
- \( m∠2 = 98^\circ \)
Setting them equal to each other gives us the equation:
\[
2x - 16 = 98
\]
You can rearrange this equation if needed, but in the format requested, we can express it as:
\[
(2x - 16)^\circ - 98^\circ = 0^\circ
\]
So the completed parts are:
- \_\_x°: \( 2x - 16 \)
- \_\_°: \( 98 \)
- \_\_°: \( 0 \)
Thus, the equation that will solve for \( x \) is:
\[
(2x - 16)^\circ - 98^\circ = 0^\circ
\]
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