Answer to Question #56215 in Real Analysis for DEBASIS SAHU

Question #56215

prove by method of contradiction that α is an irrational number and ß is an rational number ,then α+ß is an irrational number.

Expert's answer

Download Answer

Learn more about our help with Assignments: Real Analysis

Comments

No comments. Be the first!

Leave a comment

Related Questions

1. If f(x) =root under x and phi(x) =1/root x in (a, b), then verify cauchy mean value theorem.
2. If f and g are differentiable on R and 1<=f'(x)<=2 for all x in R. Prove that for every
3. Q1: f is differentiable at c, prove that: 1) f′(c)=limh→0((f(c+h)−f(c)0\h) 2)f′(c)=limh�
4. If A is lebesgue measurable subset of R of positive measure and 0< δ< X(A) .then show that th
5. Let 0 < a≤ b<1 show that there is no lebesgue measurable set A is subset of R such that aλ(
6. Let 0 < a≤ b<1 show that there is no lebesgue measurable sex A is subset of R such that aλ(
7. Let C is a subset of [0,1] be the cantor set and let f: [0,1]→[0,∞) be given by f(x)=0 on C and