The Angle Measurements In The Diagram Are Represented By The Following Expressions. \[\Qquad \Blued{\Angle A=8X -10^\Circ} \] \[\Qquad \Green{\Angle B=3X + 90^\Circ} \] Two Parallel Lines With A Third Line Intersecting Each Line. Where The Third Line Crosses The Top Parallel Line, The Bottom, Right Most Angle Measure Has A Curved Blue Line And Is Labeled A. Where The Third Line Crosses The Bottom Parallel Line, The Top, Left Angle Measure Has A Curved Green Line And Is Labeled B. \[A\] \[B\] Solve For \[X\] And Then Find The Measure Of \[\Greend{\Angle B}\]: \[\Greend{\Angle B} = \] \[^\Circ\]. To solve for ( x ) and then find the measure of ( \angle a ), we can use the property that the angles ( \angle a ) and ( \angle b ) are corresponding angles formed by the. ∠ a=8x+78° ∠ b=2x+114° solve for x and then find the measure of ∠ b.
The angle measurements in the diagram are represented by the following expressions. To solve for ( x ) and then find the measure of ( \angle a ), we can use the property that the angles ( \angle a ) and ( \angle b ) are corresponding angles formed by the. He angle measurements in the diagram are represented by the following expressions.
