Solution Found!
Exercises 5–10 refer to the function graphed
Chapter 2, Problem 10E(choose chapter or problem)
Exercises 5–10 refer to the function
\(f(x)=\left\{\begin{array}{lrl}x^{2}-1, & -1 \leq x<0 \\2 x, & 0<x<1 \\1, & x=1 \\-2 x+4, & 1<x<2 \\0, &2<x<3\end{array}\right.\)
graphed in the accompanying figure.
To what new value should \(f(1)\) be changed to remove the discontinuity?
Equation Transcription:
{
Text Transcription:
f(x)={_0, 2 < x < 3 ^-2x + 4,1 < x < 2 ^1, x = 1 ^2x, 0 < x < 1 ^x^2-1, -1 leq x < 0
f(1)
Questions & Answers
QUESTION:
Exercises 5–10 refer to the function
\(f(x)=\left\{\begin{array}{lrl}x^{2}-1, & -1 \leq x<0 \\2 x, & 0<x<1 \\1, & x=1 \\-2 x+4, & 1<x<2 \\0, &2<x<3\end{array}\right.\)
graphed in the accompanying figure.
To what new value should \(f(1)\) be changed to remove the discontinuity?
Equation Transcription:
{
Text Transcription:
f(x)={_0, 2 < x < 3 ^-2x + 4,1 < x < 2 ^1, x = 1 ^2x, 0 < x < 1 ^x^2-1, -1 leq x < 0
f(1)
ANSWER:Solution:
Step 1 of 2:
In this problem, we need to find the new value of that should be changed to remove the discontinuity.