Is my answer correct or should I add/delete some of it?
Prove that the opposite angles of a parallelogram are congruent.
My answer: <1 & <3 are equal to each other because they are alternate interior angles. <BAC & <DCA are both opposing as well. Point E is the center of it all.
1 and 3 are not alternate interior angles. \(180 - \angle 2\) or \(180 - \angle 4\) is .
Ohhh. Anything else I should add to it though? (And thank you)
Use corresponding and alternate angles. Draw imaginary lines if you need to. <BAC & <DCA are both opposing as well. <- No proof is shown in this step
I'm not allowed to draw any lines on the answer.
\[\angle BAC \cong \angle DCA,\angle DAC\cong\angle BCA\\m\angle BAC+m\angle DAC=m\angle DCA+m\angle BCA\\\angle BAD\cong\angle DCB \qquad \text{(the opposite angles)}\]
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