Prove that theorem 28 and theorem 29 hold for F_(3). (Farey series) Theorem 28: If (h)/(k ) and (h')/(k') are two succesive terms of F_(n ), then kh'-hk'=1. Theorem 29: If (h)/(k ), (h")/(k"), and (h')/(k') are three successive terms of F_(n), then (h")/(k")=(h+h')/(k+k'). solutionspile.com

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Prove that theorem 28 and theorem 29 hold for F_(3). (Farey series) Theorem 28: If (h)/(k ) and (h')/(k') are two succesive terms of F_(n ), then kh'-hk'=1. Theorem 29: If (h)/(k ), (h&#34;)/(k&#34;), and (h')/(k') are three successive terms of F_(n), then (h&#34;)/(k&#34;)=(h+h')/(k+k').  solutionspile.com

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