Beginning and Intermediate Algebra
6th Edition
ISBN: 9781260673531
Author: Miller, Julie, O'Neill, Molly, Hyde, Nancy
Publisher: McGraw-Hill Education
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Question
Chapter 15.1, Problem 34PE
To determine
To Find: The mode.
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Q1lal Let X be an arbitrary infinite set and let r the family of all subsets
F of X which do not contain a particular point x, EX and the
complements F of all finite subsets F of X show that (X.r) is a topology.
bl The nbhd system N(x) at x in a topological space X has the following
properties
NO- N(x) for any xX
N1- If N EN(x) then x€N
N2- If NEN(x), NCM then MeN(x)
N3- If NEN(x), MEN(x) then NOMEN(x)
N4- If N = N(x) then 3M = N(x) such that MCN then MeN(y) for any
уем
Show that there exist a unique topology τ on X.
Q2\a\let (X,r) be the topology space and BST show that ẞ is base for a
topology on X iff for any G open set xEG then there exist A Eẞ such
that x E ACG.
b\Let ẞ is a collection of open sets in X show that is base for a
topology on X iff for each xex the collection B, (BEB\xEB) is is a
nbhd base at x.
-
Q31 Choose only two:
al Let A be a subspace of a space X show that FCA is closed iff
F KOA, K is closed set in X.
الرياضيات
b\ Let X and Y be two topological space and f:X -…
Q1\ Let X be a topological space and let Int be the interior
operation defined on P(X) such that
1₁.Int(X) = X
12. Int (A) CA for each A = P(X)
13. Int (int (A) = Int (A) for each A = P(X)
14. Int (An B) = Int(A) n Int (B) for each A, B = P(X)
15. A is open iff Int (A) = A
Show that there exist a unique topology T on X.
Q2\ Let X be a topological space and suppose that a nbhd
base has been fixed at each x E X and A SCX show that A open
iff A contains a basic nbdh of each its point
Q3\ Let X be a topological space and and A CX show that A
closed set iff every limit point of A is in A.
A'S A
ACA
Q4\ If ẞ is a collection of open sets in X show that ẞ is a base
for a topology on X iff for each x E X then ẞx = {BE B|x E B}
is a nbhd base at x.
Q5\ If A subspace of a topological space X, if x Є A show
that V is nbhd of x in A iff V = Un A where U is nbdh of x in
X.
+
Theorem: Let be a function from a topological
space (X,T) on to a non-empty set y then
is a quotient map iff
vesy if f(B) is closed in X then & is
>Y. ie Bclosed in
bp
closed in the quotient topology induced by f
iff (B) is closed in x-
التاريخ
Acy
الموضوع :
Theorem:- IP & and I are topological space
and fix sy is continuous
او
function and either
open or closed then the topology Cony is the
quatient topology p
proof:
Theorem: Lety have the quotient topology
induced by map f of X onto y.
The-x:
then an arbirary map g:y 7 is continuous
7.
iff gof: x > z is
"g of continuous
Continuous function
f
Chapter 15 Solutions
Beginning and Intermediate Algebra
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