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Linear pair postulate.Questions & answersQuizletQuestion+ m<2 = 180 and m<2 = m<4 then m<1 + m<4 = 180Answer · 0 votesImage: substitution propertyMoreWyzantQuestionGiven: triangle ABC. Prove: m<1 + m<2 + m<3 = 180Answer · 0 votesI am assuming you have two parallel lines cut by a transversal. Use the fact alternate interior angles and alternate exterior angles are the same, as well as corresponding angles are the same. You will see that m<1, m<2, and m<3 are related to the three angles joined together that make a straight line. Straight lines are always 180 degrees.MoreStudy.comQuestionGiven: △ABC with AD↔||CB― Prove: m∠1+m∠3+m∠2=180∘Answer · 0 votesIt is given that AD||CB.By the linear pair postulate; m∠4+m∠DAC=180 degreeAnd we know;.MoreBrainly.phQuestionIf m<1+m<2=180, then_.a. <1+<2 are complementary anglesb. <1+<2 are supplementary anglesc. <1+<2 are obtuse anglesd. <1+<2 are right anglesplease paki sagot​Answer · 2 votesThe answer is B.Supplementary angles measure 180°MoreBrainly.comQuestionwhich lines are parallel if m<1 +m<2=180?Answer · 5 votesAnswer: A. l║k , by converse of the same side interior angles theorem.Step-by-step explanation:Same-side interior angle theorem : If two lines are parallel that are intersected by a transversal line then the sum of same-side interior angles are 180 degrees.Converse of the same side interior angles theorem : If two lines are cut by a transversal and the consecutive interior angles are supplementary, then the lines are parallel.In the given picture , we are given two lines l and k intersected by another two transversal lines g and h.∠1 and ∠2 are the consecutive interior angles formed on line l and k by transversal line h If m∠1 + m∠2 = 180°⇒ line l and k are parallel [By converse of the same side interior angles theorem.]Hence, the correct answer = A. l║k , by converse of the same side interior angles theorem.MoreCheggQuestionWhich lines are parallel if m 1 + m 2 = 180? Justify your answer. A. j || k, by the Converse of the Same-Side interior Angles Postulate B. j || k, by the Converse of the Altemate interior Angles Theorem C. g || h, by the Converse of the Altemate interior Angles Theorem D. g || h, by the Converse of the Same-Side interior Angles PostulateAnswer · 1 voteWe know that the sum of interior angles of one side of anintMoreGauthmathQuestion2. Given: Proof: m<1+m<2=180Answer · 94 votesAnswer to 2. Given: Proof: m<1+m<2=180MoreNumeradeQuestionWrite a paragraph proof of the Same-Side Interior Angles Theorem. Given: r s Prove: m ∠1+m ∠2=180^∘ (IMAGE CAN'T COPY)Answer · 3 votesI'm looking at Question 26 that asked us to write a paragraph. Kruk of the same side. Inter angles here, Um, and so a paragraph proof is where we write it out and worse. And we know that mine are online. S are parallel because it was given. And with a paragraph proof Do you want to write out? Um, a statement and then a reason following it. So then we know and I'm gonna write this out in words because it's hard to be. Matt stumbled on this. Um, so we know angle one is congruent to angle three. Because if two parallel lines are cut by a trans verceles, then the corresponding angles are growing. And we know that angle too. An angle. Three. Our supplement, Perry. Because when the repairs us supplementary angles, I'm just abbreviating suffering through itself. Which means that the measure of angle, too, looks the measure of angle three equals 180 degrees. Because some Bangles some to 180. It is. Um so now we can use substitution. Do. In this case, I'm giving you the reason. First say that a…MoreCourse HeroQuestionM4=142 find M1 m2 m4 It's a vertical angle M4=142° M1 M2 M3 It's a.Answer · 0 votesM2 = 142° M1 = 38° M3 = 38° For more example kindly see link below. Thank you. https://www.mathwarehouse.com/geometry/angle/vertical-angles.php Image transcriptions Step 1. Draw the figure. M2 MI M3 Step 2. stale the relationship . Mi and M3 ; M 2 and M4 M and M3 are vertical angle M 2 and m4 are vertical angle Vertical angles are always equal In equation. MI = M3 M2 = M4Step 3. Solve M2 . Since M2 3 M4 where in My = 1420 Therefore M2 = 1420 answer M2 = 1420 My = 1425 Step 4. State the relationship of My and M3 ; MI and M2 Mi and M2 are supplementary angle. M3 and M4 are supplementary angle. supplementary angle are angles whose sum is 180. In equation, MI + M2 : 180 M3 + M4 : 180Step 5. Solve M3 and MI . Since M3 7 My = 180 where in M4 : 1420 substitute My . M3 + 142 = 180 as transposed 14/20 M3 = 180- 142" .'. M3 = 380 answer Since MI + M2 = 180 where in M2 = 1420 substitute M2 MI + 1425 = 180 MI = 180 - 142 . MI = 380 answerK M3 : 380 180 M< = 142" M2 = 148" 180 0 MI = 38 as yo…MoreeNotesQuestionHow would you write a two column proof for the following statement? 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