The inductive step of an inductive proof shows that for k ≥ 4, if 2k > 3k, then 2k+1 ≥ 3(k+1). In which step uses the fact that k> 4> 1? a. Step 2 b. Step 3 c. Step 4 d. Step 5 2k+1 > 2.2k 2k+1 > 2.3k 2k+13k+ 3k 2k+1 ≥ 3k +3 2k+1 ≥3(k+1) (Step 1) (Step 2) (Step 3) (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). In which step uses the fact that k> 4> 1? a. Step 2 b. Step 3 c. Step 4 d. Step 5 2k+1 > 2.2k 2k+1 > 2.3k 2k+13k+ 3k 2k+1 ≥ 3k +3 2k+1 ≥3(k+1) (Step 1) (Step 2) (Step 3) (Step 4) (Step 5)
Holt Mcdougal Larson Pre-algebra: Student Edition 2012
1st Edition
ISBN:9780547587776
Author:HOLT MCDOUGAL
Publisher:HOLT MCDOUGAL
Chapter2: Solving Equations
Section2.1: Properties And Operations
Problem 9C
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