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A= 1B = 1C = 5 The figure below shows an area in gray, delimited by the curves of y = 0, x = 1 and - where the numeric value is taken from your candidate number. The shape of the last curve depends on your constant C. C +1 a) We are going to calculate the integral of a function f (x, y) over the area given by the figure. Write the two different ways (different integration order) of the double-belt integral of f (x, y) over the area „f(x,y) = f(x) = e=(C+1) b) Calculate the double integral of over the outlined area. Cis still the same value from the candidate number

A= 1B = 1C = 5 The figure below shows an area in gray, delimited by the curves of y = 0, x = 1 and - where the numeric value is taken from your candidate number. The shape of the last curve depends on your constant C. C +1 a) We are going to calculate the integral of a function f (x, y) over the area given by the figure. Write the two different ways (different integration order) of the double-belt integral of f (x, y) over the area „f(x,y) = f(x) = e=(C+1) b) Calculate the double integral of over the outlined area. Cis still the same value from the candidate number

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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A= 1B = 1C= 5 z = x = C +.1', The figure below shows an area in gray, delimited by the curves of y = 0, x = 1 and - where the numeric value is taken from your candidate number. The shape of the last curve depends on your constant C. -- C+1 a) We are going to calculate the integral of a function f (x, y) over the area given by the figure. Write the two different ways (different integration order) of the double-belt integral of f (x, y) over the area „f(x,y) = f(x) = ez(C+1) %3D b) Calculate the double integral of Cis still the same value from the candidate number over the outlined area.
Transcribed Image Text:A= 1B = 1C= 5 z = x = C +.1', The figure below shows an area in gray, delimited by the curves of y = 0, x = 1 and - where the numeric value is taken from your candidate number. The shape of the last curve depends on your constant C. -- C+1 a) We are going to calculate the integral of a function f (x, y) over the area given by the figure. Write the two different ways (different integration order) of the double-belt integral of f (x, y) over the area „f(x,y) = f(x) = ez(C+1) %3D b) Calculate the double integral of Cis still the same value from the candidate number over the outlined area.
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