K Make a table showing the approximations and errors for n = 4, 8, 16, and 32. The exact value of the integral is given for computing the error. 6 S4e-4x 0 n dx = 1 -e 241.000000 Complete the table below. (Type integers or decimals. Round to six decimal places as needed.) T(n) S(n) Absolute Error in T(n) 4 (...) Absolute Error in S(n)

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Please help with tables for n=4, n=8, n=16, n=32
K
arch
Apply Simpson's Rule to the following integral. It is easiest to obtain the Simpson's Rule approximations from the Trapezoid Rule approximations.
Make a table showing the approximations and errors for n = 4, 8, 16, and 32. The exact value of the integral is given for computing the error.
6
S4e-4x
0
n
Complete the table below.
(Type integers or decimals. Round to six decimal places as needed.)
T(n)
S(n)
4
View an example
dx = 1 -e-24
15
≈ 1.000000
16
Get more help -
-
at
17
4-
Absolute Error in Absolute Error in
T(n)
S(n)
hp
fa
4+
3
fg
...
KAA
-
f10
► 11
f11
Clear all
61°F ^ 0
12
Check answer
insert
7:57 PM
11/5/2022 6
Transcribed Image Text:K arch Apply Simpson's Rule to the following integral. It is easiest to obtain the Simpson's Rule approximations from the Trapezoid Rule approximations. Make a table showing the approximations and errors for n = 4, 8, 16, and 32. The exact value of the integral is given for computing the error. 6 S4e-4x 0 n Complete the table below. (Type integers or decimals. Round to six decimal places as needed.) T(n) S(n) 4 View an example dx = 1 -e-24 15 ≈ 1.000000 16 Get more help - - at 17 4- Absolute Error in Absolute Error in T(n) S(n) hp fa 4+ 3 fg ... KAA - f10 ► 11 f11 Clear all 61°F ^ 0 12 Check answer insert 7:57 PM 11/5/2022 6
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