The principle of mathematical induction can be formally represented as [P(1)V vk( P(k) → P(k + 1))] → → Vn P(n)

Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
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Please Answer the following questions, Discrete mathematics 

Question 2
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Assume we have 36 flowers to distribute between 5 vases. To compute the minimum number of flowers in a vase that contains the maximum number of flowers, we use:
36*5=180
[36/5]=7.2
[ 36/5]=8
[36/5]=7
Transcribed Image Text:Question 2 1.5 points Save Answ Assume we have 36 flowers to distribute between 5 vases. To compute the minimum number of flowers in a vase that contains the maximum number of flowers, we use: 36*5=180 [36/5]=7.2 [ 36/5]=8 [36/5]=7
Question 1
The principle of mathematical induction can be formally represented as
O [P(1)V vk( P(k) → P(k + 1))] → Vn P(n)
[P(1) A ak( P(k) → P(k + 1))] → In P(n)
[P(1) A Vk( P(k) → P(k + 1))] → vn P(n)
→ Vn P(n)
[P(1) A 3k(P(k) → P(k + 1))] → vn P(n)
Transcribed Image Text:Question 1 The principle of mathematical induction can be formally represented as O [P(1)V vk( P(k) → P(k + 1))] → Vn P(n) [P(1) A ak( P(k) → P(k + 1))] → In P(n) [P(1) A Vk( P(k) → P(k + 1))] → vn P(n) → Vn P(n) [P(1) A 3k(P(k) → P(k + 1))] → vn P(n)
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