O The limit n £ i=1 on the interval O lim (66 x; -29 sin (x;)) Ax 818 ™ π/4 (33 x² + 29 cos (x)) dx √2 [² [0, 1] is equal to (66 x - 29 sin (x)) dx 2 (33 x² +29 cos (x)) dx √2 2 [² (66 x - 29 sin (x)) dx π/4 OSTIA (33 x² - 29 sin (x)) dx
O The limit n £ i=1 on the interval O lim (66 x; -29 sin (x;)) Ax 818 ™ π/4 (33 x² + 29 cos (x)) dx √2 [² [0, 1] is equal to (66 x - 29 sin (x)) dx 2 (33 x² +29 cos (x)) dx √2 2 [² (66 x - 29 sin (x)) dx π/4 OSTIA (33 x² - 29 sin (x)) dx
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
Related questions
Question
Please give me answers in 5min I will give you like sure
![O
JO
10
The limit
n
lim (66 x; - 29 sin (x;)) Ax
n→∞
i=1
on the interval
π/4
π/4
[0, 1] is equal to
(33 x² + 29 cos (x)) dx
(66 x - 29 sin (x)) dx
√2
O 2 (33 x² + 29 cos (x)) dx
[²
√2
O
06²0
π/4
OSTIA
2 (66 x - 29 sin (x)) dx
(33 x² - 29 sin (x)) dx](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F9a5158e8-8b77-4b4e-8179-076b9d754f54%2F32ba32e1-0d5f-4890-8894-c0edfa5c7c4a%2Fqs81eda_processed.jpeg&w=3840&q=75)
Transcribed Image Text:O
JO
10
The limit
n
lim (66 x; - 29 sin (x;)) Ax
n→∞
i=1
on the interval
π/4
π/4
[0, 1] is equal to
(33 x² + 29 cos (x)) dx
(66 x - 29 sin (x)) dx
√2
O 2 (33 x² + 29 cos (x)) dx
[²
√2
O
06²0
π/4
OSTIA
2 (66 x - 29 sin (x)) dx
(33 x² - 29 sin (x)) dx
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