that makes y continuous but not differentiable by writing the required procedures to that If: X≥0 (2) X= [(x - 2)², 1>x, x > 4

Linear Algebra: A Modern Introduction
4th Edition
ISBN:9781285463247
Author:David Poole
Publisher:David Poole
Chapter7: Distance And Approximation
Section7.1: Inner Product Spaces
Problem 15BEXP
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Q5:
a\State and prove the theorem of
(continuity-differentiability), then find the value(s) of x
that makes y continuous but not differentiable by writing the required procedures to that
If:
(1) y = {2x
x 20
x < 0
(2) y = {(x - 2)², 1>x, x>4
X
1 ≤x≤4
Transcribed Image Text:Q5: a\State and prove the theorem of (continuity-differentiability), then find the value(s) of x that makes y continuous but not differentiable by writing the required procedures to that If: (1) y = {2x x 20 x < 0 (2) y = {(x - 2)², 1>x, x>4 X 1 ≤x≤4
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