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In AVWX, m V = (6x – 4)", mW = (x + 12)°, and mZX = (3x + 2)°. Find mZW.

User Sadegh J
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1 Answer

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\begin{gathered} (6x-4)+(x+12)+(3x+2)=180 \\ 6x+x+3x+12+2-4=180 \\ 10x+10=180 \\ 10x=180-10 \\ 10x=170 \\ x=(170)/(10) \\ x=17 \\ \\ \text{ now, m < W=x+12} \\ \end{gathered}[tex]\begin{gathered} m
User Pbanka
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