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Due Wednesday Sep 26 at 5 pm Problem 1 We defined a hyperplane in class as H(a;b) = fx 2Rn aT x = bg;where a 2Rn and b 2R We assume that b >傪OB O ŃA t b g V ē E R ` s Ȗ _ https//thepagejp/detail/wordleafsR Y A N Z T A r Y L b g A r Y A N Z T L b g A I t ̔̔ B S r Y V b v V R ̈Ӗ f ځB X g b v p ` ̔̔ B
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V b s O ŌT X ̍ } ق̃ e ʖ{ C (2 N ԁj Ƃ 3,300 Ԉȏ ̌ d ˂Ă ܂ B u ͊e N X0 and let jaj= √ a2 1 a2n Show that the point x0 = (b jaj2)a is on the hyperplane H(a;b) and a?(x x0) for any x 2H(a;b), that is, show that the inner product a (x x0) = aT (x x0) 0This indicates that a is the
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