Let S be the surface in R³ that lies on and between the planes given by z = 2 and z = 7. Then the area of S is A(S) = C = {(z, y, z) € R³ | 2² = 49(x² + y²)}

Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
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Chapter2: Second-order Linear Odes
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Let S be the surface in R³ that lies on
and between the planes given by z = 2 and z = 7. Then the area of S is
A(S)
Check
=
Let S be the surface in R³ that lies on
Check
C = {(2, y, z) € R³ | 2² = 49(z² + y²)}
C = {(2, y, z) = R³ | z = 2² + 4y}
and above the triangle in the zy-plane with corners (0, 0), (3, 0), (3, 4). Then the area A(S) of S is
A(S)
Transcribed Image Text:Let S be the surface in R³ that lies on and between the planes given by z = 2 and z = 7. Then the area of S is A(S) Check = Let S be the surface in R³ that lies on Check C = {(2, y, z) € R³ | 2² = 49(z² + y²)} C = {(2, y, z) = R³ | z = 2² + 4y} and above the triangle in the zy-plane with corners (0, 0), (3, 0), (3, 4). Then the area A(S) of S is A(S)
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