for x <0 for 0 1 X, Consider f (x) (2 х, These following statements are true for f (x), except.... jika x < 0 jika 0 < x <1 jika x > 1 X, Diketahui suatu fungsi f (x) (2 – x, Pernyataan tentang f(x) ini adalah benar, kecuali .. 1. O f(x) discontinuous at x = 1. f(x) tak kontinu di x = 1 2. O f(x) continuous at x = 2 f(x) kontinu di x = 2 3. O f(x) continuous at x = 0 f(x) kontinu di x = 0 4. O f(x) continuous at x = 1 f(x) kontinu di x = 1

Elements Of Modern Algebra
8th Edition
ISBN:9781285463230
Author:Gilbert, Linda, Jimmie
Publisher:Gilbert, Linda, Jimmie
Chapter1: Fundamentals
Section1.2: Mappings
Problem 18E: 18. Let and be defined as follows. In each case, compute for arbitrary . a. b. c. d. e.
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for x <0
for 0<x <1
for x > 1
X,
Consider f (x) =
x2,
(2 – x,
These following statements are true for f (x), except....
jika x < 0
jika 0 < x < 1
jika x > 1
х,
Diketahui suatu fungsi f (x) =
x2,
-
Pernyataan tentang f (x) ini adalah benar, kecuali ....
1. O f(x) discontinuous at x = 1.
f(x) tak kontinu di x = 1
2. O f(x) continuous at x = 2
f(x) kontinu di x = 2
3. O f(x) continuous at x = 0
f(x) kontinu di x = 0
4. O f(x) continuous at x = 1
f(x) kontinu di x = 1
Transcribed Image Text:for x <0 for 0<x <1 for x > 1 X, Consider f (x) = x2, (2 – x, These following statements are true for f (x), except.... jika x < 0 jika 0 < x < 1 jika x > 1 х, Diketahui suatu fungsi f (x) = x2, - Pernyataan tentang f (x) ini adalah benar, kecuali .... 1. O f(x) discontinuous at x = 1. f(x) tak kontinu di x = 1 2. O f(x) continuous at x = 2 f(x) kontinu di x = 2 3. O f(x) continuous at x = 0 f(x) kontinu di x = 0 4. O f(x) continuous at x = 1 f(x) kontinu di x = 1
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