FalseExplanation:Vertical angles space OPPOSITE angles (share a vertex) that space equal in measurement.A straight pair is identified as 2 angles that are both surrounding (share a leg) and supplementary (add up to 180°)Since vertical angles deserve to never re-superstructure a leg and also be adjacent, therefore, they have the right to never form a linear pairHope this helps :)

Falsebecasue the vertical angles room congruent, whatever the measure up of among them, yet the straight pair is two angles their measures include up come 180 degrees.

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It is false, since vertical angles are the same size angles, and a straight pair has to include up come 180 degrees.Hope this Helps!

This statement is clearly FALSE because the upright angles space congruent, whatever is the measure of one the two angle, but the direct pair is two angles the lie alongside each other and their measures include up come 180 degrees. The straight pair is also a pair of nearby angles created by intersecting lines.

Look in ~ the example listed below which shows just how the product home of radicals is provided to simplify a radical. Usage the product property of radicals to simplify the adhering to radical.

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