There is a positive integer whose square is equal to itself. real а. There is a number m such that the square of m is b. There is a real number m with the property that for every real number

Elements Of Modern Algebra
8th Edition
ISBN:9781285463230
Author:Gilbert, Linda, Jimmie
Publisher:Gilbert, Linda, Jimmie
Chapter2: The Integers
Section2.4: Prime Factors And Greatest Common Divisor
Problem 33E: Use the fact that 3 is a prime to prove that there do not exist nonzero integers a and b such that...
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Using a variable or variables, fill in the blanks to rewrite the given statement.

There is a positive integer whose square is equal to itself.
а.
There
is
a
real
number
m
such
that
the
square
of
is
b. There is
a
real number
m
with the property that for every real number
Transcribed Image Text:There is a positive integer whose square is equal to itself. а. There is a real number m such that the square of is b. There is a real number m with the property that for every real number
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