Hyperbolic geometryObserve the figure, using it, carry out the following proofs:BE丰KFC冊JADA) Prove that the perpendicular bisector to AB is also perpendicularto the line IJ, it is concluded that IJ and AB are divergentparallels.2B) Prove that ĪJ ==ED, taking into account first when *A is acute andthen when XA is obtuse (keep in mind that in this case the figurechanges), to deduce that in hyperbolic geometry has that ĪJ <¹ AB.Please be as clear as posible, using definitions and explaining and showing all the steps.

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B E ||| K F HI J A D A) Prove that the perpendicular bisector to AB is also perpendicular to the line IJ, it is concluded that I and AB are divergent parallels. B) Prove that IJ ==ED, taking into account first when *A is acute and then when A is obtuse (keep in mind that in this case the figure changes), to deduce that in hyperbolic geometry has that ĪJ

B E ||| K F HI J A D A) Prove that the perpendicular bisector to AB is also perpendicular to the line IJ, it is concluded that I and AB are divergent parallels. B) Prove that IJ ==ED, taking into account first when *A is acute and then when A is obtuse (keep in mind that in this case the figure changes), to deduce that in hyperbolic geometry has that ĪJ

Advanced Engineering Mathematics

10th Edition

ISBN:9780470458365

Author:Erwin Kreyszig

Publisher:Erwin Kreyszig

Chapter2: Second-order Linear Odes

Section: Chapter Questions

Problem 1RQ

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