Asked by 🧋 🧋 lover
m∠1=125° and m∠4=(x+35)°
What equation will solve for x?
(1 point)
x°+ ___ °=___
What equation will solve for x?
(1 point)
x°+ ___ °=___
Answers
There are no human answers yet.
Answered by
GPT-4o mini
To find an equation that relates the angles given, we need to recognize that if \( m∠1 = 125° \) and \( m∠4 = (x + 35)° \), we can set these angles equal to one another if they are supplementary (which would happen if they are on a straight line) or part of any other relational configuration.
1. First, let's assume these angles are supplementary (which means they add up to \(180°\)):
\[
m∠1 + m∠4 = 180°
\]
Plugging in the values:
\[
125° + (x + 35)° = 180°
\]
2. Simplifying this equation gives:
\[
125 + x + 35 = 180
\]
3. Now combining like terms:
\[
x + 160 = 180
\]
To write this in the desired format \( x° + ___° = ___ \):
\[
x + 160 = 180
\]
Thus, the equation that will solve for \( x \) is:
\( x° + 160° = 180° \)
So, you can fill in your blanks as follows:
**Answer**:
\( x° + 160° = 180° \)
1. First, let's assume these angles are supplementary (which means they add up to \(180°\)):
\[
m∠1 + m∠4 = 180°
\]
Plugging in the values:
\[
125° + (x + 35)° = 180°
\]
2. Simplifying this equation gives:
\[
125 + x + 35 = 180
\]
3. Now combining like terms:
\[
x + 160 = 180
\]
To write this in the desired format \( x° + ___° = ___ \):
\[
x + 160 = 180
\]
Thus, the equation that will solve for \( x \) is:
\( x° + 160° = 180° \)
So, you can fill in your blanks as follows:
**Answer**:
\( x° + 160° = 180° \)
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