For ony
Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter1: Fundamental Concepts Of Algebra
Section1.4: Fractional Expressions
Problem 63E
Related questions
Question
Urgent solution required
![For
ohy
f: [dsb] → IR and ony n ≥ 1
1 (b-d) ² max
2
n XEldbj
<b,
d
oh y
| RIGHT (f₂ n)-f(x) dx ≤ 1/1/201
d
If'(x))-0
| SIMP (fin) - f(xldz | ≤ (b-a)³5 max | (V) (2x))
2
d
18014 JE[a b]
where RIGHT(fin) is the right hand Riemann sum with n
equal intervals and SIMP(f. n) is approximation of Ĵ f(x)
Using Simpson's rule
with n equal intervals
Using RIGHT (fx4)=0-77495 and
max
and eq Do you have enough information to determine if
2, 2
ex/dx <1?
TC
Justify Answer.](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F9b0d42b5-3479-420b-a2e4-bea672ad5500%2Fcb1c45d9-8774-4530-aa68-ffb8746f10d9%2F1zaxkc_processed.jpeg&w=3840&q=75)
Transcribed Image Text:For
ohy
f: [dsb] → IR and ony n ≥ 1
1 (b-d) ² max
2
n XEldbj
<b,
d
oh y
| RIGHT (f₂ n)-f(x) dx ≤ 1/1/201
d
If'(x))-0
| SIMP (fin) - f(xldz | ≤ (b-a)³5 max | (V) (2x))
2
d
18014 JE[a b]
where RIGHT(fin) is the right hand Riemann sum with n
equal intervals and SIMP(f. n) is approximation of Ĵ f(x)
Using Simpson's rule
with n equal intervals
Using RIGHT (fx4)=0-77495 and
max
and eq Do you have enough information to determine if
2, 2
ex/dx <1?
TC
Justify Answer.
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