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            <Attribute name="description">The sum of the interior angle measures of a triangle always adds up to 180°. We can draw a line parallel to the base of any triangle through its third vertex. Then we use transversals, vertical angles, and corresponding angles to rearrange those angle measures into a straight line, proving that they must add up to 180°.</Attribute>
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            <video:title>Angles in a triangle sum to 180° proof</video:title>
            <video:description>The sum of the interior angle measures of a triangle always adds up to 180°. We can draw a line parallel to the base of any triangle through its third vertex. Then we use transversals, vertical angles, and corresponding angles to rearrange those angle measures into a straight line, proving that they must add up to 180°.</video:description>
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            <video:duration>268</video:duration>
            <video:category>Missing angles of triangles</video:category>
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            <video:description>We have a right triangle that&#39;s split into several smaller right triangles. The angle measures in any triangle always add up to 180 degrees. By using this fact and looking at complementary (adding up to 90 degrees) and supplementary (adding up to 180 degrees) angles, we can find the missing angle measures in the triangles.</video:description>
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