2. Let fk be the kth fibonacci number. Use strong mathematical induction to prove that for n2 3 fn > )"-2.

Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter1: Fundamental Concepts Of Algebra
Section1.2: Exponents And Radicals
Problem 90E
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2. Let fr be the kth fibonacci number. Use strong mathematical induction to prove
that for n > 3 fn > )"-2.
3. Epp p.299 #39 Prove, by induction on n, n > 3, that the angles of an n-sided convex
polygon add up to 180(n – 2).
-
Transcribed Image Text:2. Let fr be the kth fibonacci number. Use strong mathematical induction to prove that for n > 3 fn > )"-2. 3. Epp p.299 #39 Prove, by induction on n, n > 3, that the angles of an n-sided convex polygon add up to 180(n – 2). -
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