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Title the Zit Theorem Changing the Complexion of Trapezoids Nsa Form

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in this video we're going to talk about how to prove if a quadrilateral is an isosceles trapezoid so the first thing you can prove is that the legs of the trapezoid are congruent if that's the case it's an isosceles trapezoid or you could prove that the lower base angles are congruent or if you could show that the upper base angles are congruent then it's a isosceles trapezoid and finally if you could show that the diagonals are congruent to each other then it's also an isosceles trapezoid so let's work out an example problem so let's call this a b c d and e and so here's the information that you're given you're given that angle bac is congruent to angle cde and also you're told that be is congruent to segment ce so your goal is to prove that abcd is an isosceles trapezoid so let's work on this example so let's do a two column proof so let's start with the given information so the first thing that we can say is that angle bac is congruent to angle cde and this is given so let's mark it

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