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A First Course in Abstract Algebra 3rd Edition Rotman Test Bank

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A First Course in Abstract Algebra 3rd Edition Rotman Test Bank

ISBN-13: 978-0131862678

ISBN-10: 0131862677

 

 

A First Course in Abstract Algebra 3rd Edition Rotman Test Bank

ISBN-13: 978-0131862678

ISBN-10: 0131862677

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Nursing test bank sample:

1
Solution Manual for
A First Course in Abstract Algebra, with Applications
Third Edition
by Joseph J. Rotman
Exercises for Chapter 1
1.1 True or false with reasons.
(i) There is a largest integer in every nonempty set of negative integers.
Solution.
True. If C is a nonempty set of negative integers, then

C
={n
:
n

C
}
is a nonempty set of positive integers. If
a
is the smallest element
of
C,
which exists by the Least Integer Axiom, then
a
≤c
for all c

C, so that a

c for all c

C.
(ii) There is a sequence of 13 consecutive natural numbers containing
exactly 2 primes.
Solution. True. The integers 48 through 60 form such a sequence;
only 53 and 59 are primes.
(iii) There are at least two primes in any sequence of 7 consecutive
natural numbers.
Solution. False. The integers 48 through 54 are 7 consecutive
natural numbers, and only 53 is prime.
(iv) Of all the sequences of consecutive natural numbers not containing
2 primes, there is a sequence of shortest length.
Solution. True. The set C consisting of the lengths of such (finite)
sequences is a nonempty subset of the natural numbers.
(v) 79 is a prime.
Solution. True. √79 < √81
=
9, and 79 is not divisible by 2, 3,
5, or 7.
(vi) There exists a sequence of statements S(1), S(2),… with S(2n)
true for all n

1 and with S(2n
1)
false for every n

1.
Solution. True. Define S(2n
1)
to be the statement n

=
n, and
define S(2n) to be the statement n
=
n.
(vii) For all n

0, we have n

Fn , where Fn is the nth Fibonacci
number.

 

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