Let f be a mapping from ]0,1[ to ]0, 1[ defined by f(x) = x². Then * O f has a unique fixed point O if(x)-f(y)ls2]x-yl and f has no fixed point. If(x)-f(y)Is2]x-yl and f has a fixed point. None of the choices.

Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter4: Polynomial And Rational Functions
Section4.3: Zeros Of Polynomials
Problem 32E
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Let f be a mapping from ]0,1[ to ]0, 1[ defined by f(x) = x. Then *
O f has a unique fixed point
If(x)-f(y)Is2]x-yl and f has no fixed point.
If(x)-f(y)Is2]x-yl and f has a fixed point.
None of the choices.
Let (X,T) be a comapct space and A be a subset of X. If A is closed, then A
compact.
True
arch
TOSH IRA
Transcribed Image Text:False Let f be a mapping from ]0,1[ to ]0, 1[ defined by f(x) = x. Then * O f has a unique fixed point If(x)-f(y)Is2]x-yl and f has no fixed point. If(x)-f(y)Is2]x-yl and f has a fixed point. None of the choices. Let (X,T) be a comapct space and A be a subset of X. If A is closed, then A compact. True arch TOSH IRA
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