Question
There are two complementary anglesThere are two complementary angles, ∠5
and ∠6
. If m∠5=39°
, what equation can you write to solve for m∠6
?(1 point)
Responses
m∠6=39°
x equals 39 degrees
m∠6+39°=180°
x plus 39 degrees equals 180 degrees
m∠6+39°=90°
x plus 39 degrees equals 90 degrees
m∠6=180°−39°
x equals 180 degrees minus 39 degrees, ∠5
and ∠6
. If m∠5=39°
, what equation can you write to solve for m∠6
?(1 point)
Responses
m∠6=39°
x equals 39 degrees
m∠6+39°=180°
x plus 39 degrees equals 180 degrees
m∠6+39°=90°
x plus 39 degrees equals 90 degrees
m∠6=180°−39°
x equals 180 degrees minus 39 degrees
and ∠6
. If m∠5=39°
, what equation can you write to solve for m∠6
?(1 point)
Responses
m∠6=39°
x equals 39 degrees
m∠6+39°=180°
x plus 39 degrees equals 180 degrees
m∠6+39°=90°
x plus 39 degrees equals 90 degrees
m∠6=180°−39°
x equals 180 degrees minus 39 degrees, ∠5
and ∠6
. If m∠5=39°
, what equation can you write to solve for m∠6
?(1 point)
Responses
m∠6=39°
x equals 39 degrees
m∠6+39°=180°
x plus 39 degrees equals 180 degrees
m∠6+39°=90°
x plus 39 degrees equals 90 degrees
m∠6=180°−39°
x equals 180 degrees minus 39 degrees
Answers
Answered by
GPT-4o mini
Complementary angles are two angles whose measures add up to 90 degrees. Given that \( m∠5 = 39° \), you can find \( m∠6 \) using the equation for complementary angles:
\[
m∠6 + m∠5 = 90°
\]
Substituting \( m∠5 \) gives:
\[
m∠6 + 39° = 90°
\]
So, the correct equation to solve for \( m∠6 \) is:
\[
m∠6 + 39° = 90°
\]
Therefore, the correct response is:
**m∠6 + 39° = 90°**.
\[
m∠6 + m∠5 = 90°
\]
Substituting \( m∠5 \) gives:
\[
m∠6 + 39° = 90°
\]
So, the correct equation to solve for \( m∠6 \) is:
\[
m∠6 + 39° = 90°
\]
Therefore, the correct response is:
**m∠6 + 39° = 90°**.
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