Solution Found!
Given find an interval I = (4 – ?, 4), ? > 0, such that if
Chapter 2, Problem 48E(choose chapter or problem)
Give \(\epsilon>0 \text {, find an interval } I=(4-\delta, 4), \delta>0, \text { such that if } x \text { lies in } I \text {, then } \sqrt{4-x}<\epsilon \text {. }\) What limit is being verified and what is its value?
Equation Transcription:
Text Transcription:
Epsilon > 0
Vertical bar=(4-delta,4). Delta > 0
Square root 4-x < epsilon
Questions & Answers
QUESTION:
Give \(\epsilon>0 \text {, find an interval } I=(4-\delta, 4), \delta>0, \text { such that if } x \text { lies in } I \text {, then } \sqrt{4-x}<\epsilon \text {. }\) What limit is being verified and what is its value?
Equation Transcription:
Text Transcription:
Epsilon > 0
Vertical bar=(4-delta,4). Delta > 0
Square root 4-x < epsilon
ANSWER:Solution:
Step 1 of 2 :
In this problem, we need to find an interval , such that if x lies in , then , and then find what limit is being verified and what is its value.