To solve for \( x \) using the properties of parallelograms, we first note that opposite angles and sides of a parallelogram are equal.
Assuming that you are referring to opposite angles or sides that are represented in an equation (though it appears you may need to provide the complete equation), I will give you an example.
Let's say you are comparing two opposite angles in a parallelogram, represented by the equation:
\[ 6x + 14 = 180 \]
- Set the equation: \( 6x + 14 = 180 \)
- Isolate the term with \( x \):
- Subtract 14 from both sides: \[ 6x = 180 - 14 \] \[ 6x = 166 \]
- Solve for \( x \):
- Divide both sides by 6: \[ x = \frac{166}{6} \] \[ x = 27.67 \text{ (to 2 decimal places)} \]
Final Result
- If the equation you are working with is \( 6x + 14 = 180 \), then: \[ x \approx 27.67 \]
If this wasn't the case and you meant something different, please provide additional context or the complete equation.