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4. Find the expressions for the two vectors V₁, V2 that describe the bottom and left side of the parallelogram, respectively. 5. Verify that the area found in question 3 is v₁ X v₂|.

4. Find the expressions for the two vectors V₁, V2 that describe the bottom and left side of the parallelogram, respectively. 5. Verify that the area found in question 3 is v₁ X v₂|.

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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Part 4&Part 5 needed Needed to be solved correctly in 1 hour and get the thumbs up please show me neat and clean work for it by hand solution needed
Question 5 (Area Integrals) Consider the parallelogram bounded from the bottom by 0 and from the top by y = H, from the left by the = - line y = = ax and from the right by the line y = a (x − L), where a, L, H > 0. - 1. Sketch this shape y 2. Write the area of the parallelogram as a double integral, where the integral in is evaluated first. 3. Evaluate this integral 4. Find the expressions for the two vectors V₁, V2 that describe the bottom and left side of the parallelogram, respectively. 5. Verify that the area found in question 3 is |v₁ × V₂|.
Transcribed Image Text:Question 5 (Area Integrals) Consider the parallelogram bounded from the bottom by 0 and from the top by y = H, from the left by the = - line y = = ax and from the right by the line y = a (x − L), where a, L, H > 0. - 1. Sketch this shape y 2. Write the area of the parallelogram as a double integral, where the integral in is evaluated first. 3. Evaluate this integral 4. Find the expressions for the two vectors V₁, V2 that describe the bottom and left side of the parallelogram, respectively. 5. Verify that the area found in question 3 is |v₁ × V₂|.
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