Suppore x is rational, then there exist arational number nx = 1always real.nisSo, e(ex)Raise both sides to the power npowern & whatdo we get? Recall, the product of nreal numbers orreal numbers insoSo, ée= e>that I2.realany.number xeven if we have to thinkof x as the limit of a sequence of rationalnumbers.a real number for

Let us suppose that x is rational. Then, there exists a rational number n so that xn=12. Therefore,…

Suppore x is rational, then there exist a rational number n so that x = 1/₂ 2 L n бо, е (ex) = = e Raise both sides to the power n & what do we get? Recall, the product of n real numbers or x/ 2. So, é I real numbers in n always real. is a real number for any. real even if we have to think of x as the limit of a sequence of of a sequence of rational number x numbers.

Suppore x is rational, then there exist a rational number n so that x = 1/₂ 2 L n бо, е (ex) = = e Raise both sides to the power n & what do we get? Recall, the product of n real numbers or x/ 2. So, é I real numbers in n always real. is a real number for any. real even if we have to think of x as the limit of a sequence of of a sequence of rational number x numbers.

Algebra & Trigonometry with Analytic Geometry

13th Edition

ISBN:9781133382119

Author:Swokowski

Publisher:Swokowski

Chapter1: Fundamental Concepts Of Algebra

Section1.2: Exponents And Radicals

Problem 91E

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