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Question 10 a) Evaluate e Lyd y de directly as a line integral, where C is an ellipse parameterized by x = 3 cos(t), y = 2 sin(t), with 0 ≤ t ≤ 2π. b) Apply Green's theorem to find the area enclosed by the curve C of part (a).

Question 10 a) Evaluate e Lyd y de directly as a line integral, where C is an ellipse parameterized by x = 3 cos(t), y = 2 sin(t), with 0 ≤ t ≤ 2π. b) Apply Green's theorem to find the area enclosed by the curve C of part (a).

Advanced Engineering Mathematics
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
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Question 10

€ PDF Joel R. Hass, Christopher Heil, Ma x PDF MATH213SampleFinalA.pdf X + 8 File | C:/Users/Marvin%20Durosier/Downloads/MATH213SampleFinalA.pdf Draw Type here to search T Read aloud Question 10 a) Evaluate Lyda 발 TT X = 3 cos (t), y = 2 sin(t), with 0 ≤ t ≤ 2π. b) Apply Green's theorem to find the area enclosed by the curve C of part (a). H dx directly as a line integral, where C is an ellipse parameterized by a 99+ 2 Р of 2 O (D Ⓡ 64°F O Q {" 60 re ⠀ 2:55 PM 5/17/2023 • HP +
Transcribed Image Text:€ PDF Joel R. Hass, Christopher Heil, Ma x PDF MATH213SampleFinalA.pdf X + 8 File | C:/Users/Marvin%20Durosier/Downloads/MATH213SampleFinalA.pdf Draw Type here to search T Read aloud Question 10 a) Evaluate Lyda 발 TT X = 3 cos (t), y = 2 sin(t), with 0 ≤ t ≤ 2π. b) Apply Green's theorem to find the area enclosed by the curve C of part (a). H dx directly as a line integral, where C is an ellipse parameterized by a 99+ 2 Р of 2 O (D Ⓡ 64°F O Q {" 60 re ⠀ 2:55 PM 5/17/2023 • HP +
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