QUESTION IMAGE
Question
what is the measure of \\( \angle xbc \\)?
- \\( m \angle xbc = m \angle bac + m \angle bca \\)
- \\( 3 p - 6 = p + 4 + 84 \\)
- \\( 3 p - 6 = p + 88 \\)
- \\( 2 p - 6 = 88 \\)
- \\( 2 p = 94 \\)
\\( m \angle xbc = \square ^ { \circ } \\)
Step1: Solve for \(p\)
From step 5: \(2p = 94\), divide both sides by 2.
\(p=\frac{94}{2}=47\)
Step2: Substitute \(p = 47\) into \(m\angle XBC=(3p - 6)^{\circ}\)
\(m\angle XBC=3\times47-6\)
\(m\angle XBC = 141-6\)
\(m\angle XBC=135^{\circ}\)
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