(1 pt) Express the following limits as integrals. (a) L₁ : = n→+∞ where a = n lim Σ k=1 L₁ = (b) L₂ = lim where b = n→+∞ N 3π L2 n n IE - tan 67 + ·b S and b = tan(x) dx ·b 7i (2+²) in (2 + ²) In f(x) dx 3πk and f(x) = n

Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
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(1 pt) Express the following limits as integrals.
N
3π
1 L₁ = live = tem (6x + 30²)
Σ
(a)
tan
n→+∞
n
k=1
where a =
where b =
·b
-Sº
L₁ =
L₂
tan(x) dx
(= 2 + 2) 4 (2+2) 3 - ² - ²
and b =
·b
= $₁²
and f(x) =
f(x) dx
Transcribed Image Text:(1 pt) Express the following limits as integrals. N 3π 1 L₁ = live = tem (6x + 30²) Σ (a) tan n→+∞ n k=1 where a = where b = ·b -Sº L₁ = L₂ tan(x) dx (= 2 + 2) 4 (2+2) 3 - ² - ² and b = ·b = $₁² and f(x) = f(x) dx
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