7. Prove: For neN and F, the nth Fibonacci number, =Fn+1 (1) + (7¹) + ("z ²) + (~³²) +--+ (0) = ² 2 n

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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please answer both question i full
thank you sincerely !
Ĵ
7. Prove: For neN and F, the nth Fibonacci number,
Ĉ
(1) + (7¹) + (^²)+(³) +--+ ( ) = ²
= Fn+1
1
2
3
8. Let p₁ and p2 be two numbers. Define q, for i 21 and p, for i 23 using the Division Lemma.
That is, Pi-2 =9-2Pi-1+p₁. It turns out that pip2 = E-19 P+1. Pick specific values for p₁ and
P2 (not relatively prime, and not one the multiple of the other) and draw a picture to explain this
result.
Transcribed Image Text:please answer both question i full thank you sincerely ! Ĵ 7. Prove: For neN and F, the nth Fibonacci number, Ĉ (1) + (7¹) + (^²)+(³) +--+ ( ) = ² = Fn+1 1 2 3 8. Let p₁ and p2 be two numbers. Define q, for i 21 and p, for i 23 using the Division Lemma. That is, Pi-2 =9-2Pi-1+p₁. It turns out that pip2 = E-19 P+1. Pick specific values for p₁ and P2 (not relatively prime, and not one the multiple of the other) and draw a picture to explain this result.
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