MathematicsMedium128×since 2002Q5512In a △ABC\triangle A B C△ABC, suppose y=xy=xy=x is the equation of the bisector of the angle BBB and the equation of the side ACA CAC is 2x−y=22 x-y=22x−y=2. If 2AB=BC2 A B=B C2AB=BC and the points AAA and BBB are respectively (4,6)(4,6)(4,6) and (α,β)(\alpha, \beta)(α,β), then α+2β\alpha+2 \betaα+2β is equal toA42B39C48D45Check answerSkip