Interior Angles

[size=150]Interior angles are two angles on the [b][u][color=#9900ff]same side [/color][/u][/b]of the transversal. They are the [b][u][color=#9900ff]inside or interior angles[/color][/u][/b] and their [u][i][b][color=#9900ff]sums add to 180[/color][/b][/i][/u][math]^\circ[/math]. Use the two animations below to explore and test this angle relationship. Additionally, in the first animation, drag around the point "A" to adjust the angles.[/size]
Find the unknown angle, [i]x[/i].[br][br][img]data:image/png;base64,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[/img]
Find the unknown angle, [i]x[/i].[br][br][img]data:image/png;base64,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[/img]
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