Applying Bernolli's inequality, we have 1. (1+ 2x)" > 1 + 2nx, x > -1 2. (1+ 2x)" > 2 + nx, x > -1 3 (1+ 2x)" > 1+ nx, x > - 4. (1+ 2x)" > 1 + 2nx, x > 5. None of these Optan Option 2 Oprion Oprion 4 Oprion -IN -IN

Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
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real analysis
Applying Bernolli's inequality, we have
1. (1+ 2x)" > 1 + 2nx, x > -1
2. (1+ 2x)" > 2+ nx, x > -1
1
3 (1+ 2x)" > 1+ nx, x>
2"
4. (1+ 2x)" > 1+ 2nx, x >
2
5. None of these
Option 1
Oprion 2
Oprion 3
Oprion 4
Oprion
Transcribed Image Text:Applying Bernolli's inequality, we have 1. (1+ 2x)" > 1 + 2nx, x > -1 2. (1+ 2x)" > 2+ nx, x > -1 1 3 (1+ 2x)" > 1+ nx, x> 2" 4. (1+ 2x)" > 1+ 2nx, x > 2 5. None of these Option 1 Oprion 2 Oprion 3 Oprion 4 Oprion
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