Q8) Considered that the function f(x) = x. e* Find the first three nonzero terms in Maclaurin series Compute the approximate value of function (Maclaurin series) at x 1 and compare it with the exact value? Compute the approximate integral value of the function (Maclaurin series), i. ii. iii. Ans/ )/(x) = x+ x² +x + .. ii) @x= - Approxtmate = 1+12 +1 = 2.5 Exact = 1. e - 2.7 lii) Integral = 0.958
Q8) Considered that the function f(x) = x. e* Find the first three nonzero terms in Maclaurin series Compute the approximate value of function (Maclaurin series) at x 1 and compare it with the exact value? Compute the approximate integral value of the function (Maclaurin series), i. ii. iii. Ans/ )/(x) = x+ x² +x + .. ii) @x= - Approxtmate = 1+12 +1 = 2.5 Exact = 1. e - 2.7 lii) Integral = 0.958
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
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![Q8) Considered that the function f(x) = x.e*
Find the first three nonzero terms in Maclaurin series
i.
Compute the approximate value of function (Maclaurin series) at x = 1 and
compare it with the exact value?
iii.
ii.
Compute the approximate integral value of the function (Maclaurin series),
Ans/ )f(x) = x + x² +x + ..
ii) @x = 1 - Approximate = 1+12 +
1 = 2.5
Exact = 1. e1 = 2.7
iii) Integral = 0.958
مرّ للأعلى لاستعراض الفلاتر
+
إضافة شرح. . .
mum <
III](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F7346d718-d0b7-4f96-af26-9f500259001e%2F82817d9e-9b80-4cd1-8cfd-4afcbcd85ffc%2F0lgdg7l_processed.jpeg&w=3840&q=75)
Transcribed Image Text:Q8) Considered that the function f(x) = x.e*
Find the first three nonzero terms in Maclaurin series
i.
Compute the approximate value of function (Maclaurin series) at x = 1 and
compare it with the exact value?
iii.
ii.
Compute the approximate integral value of the function (Maclaurin series),
Ans/ )f(x) = x + x² +x + ..
ii) @x = 1 - Approximate = 1+12 +
1 = 2.5
Exact = 1. e1 = 2.7
iii) Integral = 0.958
مرّ للأعلى لاستعراض الفلاتر
+
إضافة شرح. . .
mum <
III
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