The following is an incomplete paragraph proving that ∠WRS ≅ ∠VQT, given the information in the figure where segment UV is parallel to segment WZ.: According to the given information, segment UV is parallel to segment WZ while angles SQU and VQT are vertical angles. ________________ by the Vertical Angles Theorem. Because angles SQU and WRS are corresponding angles, they are congruent according to the Corresponding Angles Postulate. Finally, angle VQT is congruent to angle WRS by the Transitive Property of Equality.
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B is the answer
Which phrase accurately completes the proof? A: ∠SQU ≅ ∠VQT B: ∠SQU ≅ ∠WRS C: ∠WRS ≅ ∠VQT D: ∠WRS ≅ ∠ZRT
yeah b
howd you know? if i didnt post the options yet
I had the problem before
hey if u could could u fan and medal?
ok just seemed a bit strange, can you explain how you got the answer and i will
hold on
il give a hint :) SQU and WRS are corresponding angels
B is your answer lol that hint is more than an answer ;)
thanks
np
can i ask you another?
sure but cAN U MEDAL AND FAN FIRST?
Use the figure to answer the question that follows: Segments UV and WZ are parallel with line ST intersecting both at points Q and R respectively When written in the correct order, the two-column proof below describes the statements and reasons for proving that corresponding angles are congruent: Statements Reasons segment UV is parallel to segment WZ Given Points S, Q, R, and T all lie on the same line. Given I m∠SQV + m∠VQT = 180° Substitution Property of Equality II m∠SQT = 180° Definition of a Straight Angle III m∠SQV + m∠VQT = m∠SQT Angle Addition Postulate m∠VQT + m∠ZRS = 180° Same-Side Interior Angles Theorem m∠SQV + m∠VQT = m∠VQT + m∠ZRS Substitution Property of Equality m∠SQV + m∠VQT − m∠VQT = m∠VQT + m∠ZRS − m∠VQT m∠SQV = m∠ZRS Subtraction Property of Equality ∠SQV ≅ ∠ZRS Definition of Congruency Which is the most logical order of statements and reasons I, II, and III to complete the proof? I, III, II II, I, III II, III, I III, I, II
the picture is the same as the one previously posted
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