Mathematics Homework Solutions
Problem
#50560

Show that (3+square root of 2)^2/3 does not represent a rational number.

show that (3+square root of 2)^2/3 does not represent a rational number.


Solution Summary

It is shown that (3+square root of 2)^2/3 does not represent a rational number.

Solution
What is this?
By OTA - Overall OTA Rating
Umut Oltulu, MBA - 4.8/5
Purchase Cost Now
$2.19 CAD (was ~$31.92)
Included in Download
  • Plain text response
  • Attached file(s):
    • brainmass.doc
Why you can trust BrainMass.com
  • Your Information is Secure
  • Best Online Academic Help Service
  • Students find real academic Success
Related Solutions
  • Math Proof - College level proof before real analysis. Please give formal proof. Please explain each step of your solution. If you have any suggestion or question to me, please let me know. Thank you. Prove ...
  • Criticism of a proof - Criticize the following proof...(see attachment)
  • Differentiation Proof - By following the proof that d/dx e^x , show that for f(x) = a^x, d/dx a^x = f'(o)a^x.
  • Partial Induction Proof of Cauchy's Integral Formula - see attached file...it is a full induction proof of Cauchy Integral Formula, with the base case step missing. All I have to do is show that it holds for "n=1", using the rest of the proof as an examp ...
  • Analyticity Proof - Suppose that f: C->C and that f is analytic at a point z0 element of C. Prove that there exists a real number r>0 such that, the nth derivative of z0=[n!/(2 pi r^n)]x[int(e^(-niy)f(z0+re^(iy)) from 0 ...
Browse