approximation, solve for the following functions. Show the complete procedure in calculating your answer. You may use your OWN spreadsheet in getting the value. Assume a stopping criterion of Es= 0.1. Numerical Differentiation: ₁. ƒ (x) = eª . = eª — cos x - 2 1. . Find f(1.5) and step size of h=0.75 and 0.1 ₂. f (x) = sin x − x³ +1 2. . Find f'(3.1) and step size h = 0.5 and 0,25

College Algebra
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ISBN:9781938168383
Author:Jay Abramson
Publisher:Jay Abramson
Chapter6: Exponential And Logarithmic Functions
Section6.1: Exponential Functions
Problem 57SE: Repeat the previous exercise to find the formula forthe APY of an account that compounds daily....
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approximation, solve for the following functions. Show the complete procedure in calculating your
answer. You may use your OWN spreadsheet in getting the value. Assume a stopping criterion of Es=
0.1.
Numerical Differentiation:
ƒ(x) = eª · COS X
2
1.
. Find f(1.5) and step size of h=0.75 and 0.1
3
f(x) = sin x
x³ +1
2.
. Find f(3.1) and step size h = 0.5 and 0.25
Numerical Integration:
1
-dx
√x
Sada
[ (27² – 3x) dx
1.
2.
2
Transcribed Image Text:approximation, solve for the following functions. Show the complete procedure in calculating your answer. You may use your OWN spreadsheet in getting the value. Assume a stopping criterion of Es= 0.1. Numerical Differentiation: ƒ(x) = eª · COS X 2 1. . Find f(1.5) and step size of h=0.75 and 0.1 3 f(x) = sin x x³ +1 2. . Find f(3.1) and step size h = 0.5 and 0.25 Numerical Integration: 1 -dx √x Sada [ (27² – 3x) dx 1. 2. 2
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