Find the approximate error, relative approximate error, and absolute relative approximate error of the derivative of f(x) = x² + 3x + 1 at x = 0.6 when hpresent = 0.005 and hprevious = 0.05. Ea = -0.045; a = -0.01248; l&al= = 0.01248 Ea = -0.045; a = -0.01124; leal : 0.01124 Ea = -0.045; a = -0.0107; lal 0.0107 OE₂ = -0.045; &a = -0.01183; lal = 0.01183

Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
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Find the approximate error, relative
approximate
error, and absolute relative
approximate error of the derivative of
f(x) = x² + 3x + 1 at x = 0.6 when hpresent
X
= 0.005 and hprevious = 0.05.
Ea = -0.045; a = -0.01248; &al =
0.01248
Ea = -0.045; &a = -0.01124; &al=
0.01124
Ea = -0.045; &a = -0.0107; lal =
0.0107
Ea = -0.045; a = -0.01183; |εal =
0.01183
Transcribed Image Text:Find the approximate error, relative approximate error, and absolute relative approximate error of the derivative of f(x) = x² + 3x + 1 at x = 0.6 when hpresent X = 0.005 and hprevious = 0.05. Ea = -0.045; a = -0.01248; &al = 0.01248 Ea = -0.045; &a = -0.01124; &al= 0.01124 Ea = -0.045; &a = -0.0107; lal = 0.0107 Ea = -0.045; a = -0.01183; |εal = 0.01183
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