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The inductive step of an inductive proof shows that for k > 4, if 2k > 3k, then 2k+1 > 3 (k + 1). Which step of the proof uses the fact that kN4> 1? 2k+1 > 2.2* (Step 1) 2 2.3k (Step 2) 2 3k + 3k (Step 3) 2 3k + 3 (Step 4) > 3(k + 1) (Step 5) Step 2 Step 3 O Step 4 Step 5

The inductive step of an inductive proof shows that for k > 4, if 2k > 3k, then 2k+1 > 3 (k + 1). Which step of the proof uses the fact that kN4> 1? 2k+1 > 2.2* (Step 1) 2 2.3k (Step 2) 2 3k + 3k (Step 3) 2 3k + 3 (Step 4) > 3(k + 1) (Step 5) Step 2 Step 3 O Step 4 Step 5

Advanced Engineering Mathematics
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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The inductive step of an inductive proof shows that for k > 4, if 2 > 3k, then 2*+> 3 (k +1). Which step of the proof uses the fact that kN4> 1? 2k+1 > 2. 2* (Step 1) 2 2. 3k (Step 2) 2 3k + 3k (Step 3) 2 3k + 3 (Step 4) 2 3(k +1) (Step 5) Step 2 Step 3 O Step 4 O Step 5
Transcribed Image Text:The inductive step of an inductive proof shows that for k > 4, if 2 > 3k, then 2*+> 3 (k +1). Which step of the proof uses the fact that kN4> 1? 2k+1 > 2. 2* (Step 1) 2 2. 3k (Step 2) 2 3k + 3k (Step 3) 2 3k + 3 (Step 4) 2 3(k +1) (Step 5) Step 2 Step 3 O Step 4 O Step 5
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