3. Let c be a number with c < 1 Show that c can be expressed as el = 1 where d > 0. Then use the Binomial Formula to show that c≤nd ≤ for every index n 4. Use the above problem to prove that if c < 1, then c→ 0.

Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter4: Polynomial And Rational Functions
Section4.2: Properties Of Division
Problem 50E
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But in your proof how are using this.)
3. Let c be a number with c < 1 Show that c] can be expressed as lel= where d > 0.
Then use the Binomial Formula to show that
|| ≤nd ≤n for every index n
4. Use the above problem to prove that if c < 1, then c→0.
You will need to point
Transcribed Image Text:But in your proof how are using this.) 3. Let c be a number with c < 1 Show that c] can be expressed as lel= where d > 0. Then use the Binomial Formula to show that || ≤nd ≤n for every index n 4. Use the above problem to prove that if c < 1, then c→0. You will need to point
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