Howard draws a transversal, t, on two parallel lines AB and CD, as shown below. He makes the following table to prove that the alternate interior angles are equal. Statement Justification angle 2 = angle 6 Corresponding angles of parallel lines are congruent. angle 2 = angle 4 Vertical angles are congruent. angle 4 = angle 6 ? Which is the missing justification? (5 points) Corresponding angles formed by a transversal on two parallel lines are equal. Alternate exterior angles formed by a transversal on two parallel lines are equal. By transitive property of equality,
Howard draws a transversal, t, on two parallel lines AB and CD, as shown below. He makes the following table to prove that the alternate interior angles are equal. Statement Justification angle 2 = angle 6 Corresponding angles of parallel lines are congruent. angle 2 = angle 4 Vertical angles are congruent. angle 4 = angle 6 ? Which is the missing justification? (5 points) Corresponding angles formed by a transversal on two parallel lines are equal. Alternate exterior angles formed by a transversal on two parallel lines are equal. By transitive property of equality, angle 4 = angle 6. By reflective property of equality, angle 4 = angle 6.
@TGstudios
i have to go
@3mar
hello!
is it A
Hello Well, I am here.
i think the answer is A
check or answer with details?
check
Ok
What is the answer of Howard?
You chose #?
@ItryMath
sorry
I choose A
@3mar
It would B, not A as angles 4 and 6 are two interior angles of two parallel lines at the different sides of traversal. This would help you. http://www.mathsisfun.com/geometry/consecutive-interior-angles.html
ooo okay
thanks!
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