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(6) Consider the 3-D conic section 5x2 + y2 + 2,2-4m-y+x+2+1-0. Rotate and translate the coordinate axes to write it in stanHlard form. Hence determine the type of surface this describes (6) Co...
(6) Consider the 3-D conic section 5x2 + y2 + 222-412-y+1+2-1-0. Rotate and translate the coordinate axes to write it in standard form. Hence determine the type of surface this describes (6) Con...
(6) Consider the 3-D conic section 5x2 + y2 + 222-412-y+1+2-1-0. Rotate and translate the coordinate axes to write it in standard form. Hence determine the type of surface this describes
(6) Consider the 3-D conic section 5x2 + y2 + 222-412-y+1+2-1-0. Rotate and translate the coordinate axes to write it in standard form. Hence determine the type of surface this describes
Consider the 3-D conic section Rotate and translate the coordinate axes to write it in standard form. Hence determine the type of surface this describes. Consider the 3-D conic section Rotate an...
Consider the 3-D conic section Rotate and translate the coordinate axes to write it in standard form. Hence determine the type of surface this describes.
Consider the 3-D conic section Rotate and translate the coordinate axes to write it in standard form. Hence determine the type of surface this describes.
Consider the 3-D conic section T+2 Rotate and translate the coordinate axes to write it in standard form. Hence determi...
Consider the 3-D conic section T+2 Rotate and translate the coordinate axes to write it in standard form. Hence determine the type of surface this describes.
Consider the 3-D conic section T+2 Rotate and translate the coordinate axes to write it in standard form. Hence determine the type of surface this describes.
Consider the 3-D conic section T+2 Rotate and translate the coordinate axes to write it in standard form. Hence determi...
Consider the 3-D conic section T+2 Rotate and translate the coordinate axes to write it in standard form. Hence determine the type of surface this describes.
Consider the 3-D conic section T+2 Rotate and translate the coordinate axes to write it in standard form. Hence determine the type of surface this describes.
(6) Consider the 3-D conic section 5x 2 + y 2 + 2z 2 − 4xz − y + x + z − 1 = 0. Rotate and translate the coordinate axes...
(6) Consider the 3-D conic section 5x 2 + y 2 + 2z 2 − 4xz − y + x + z − 1 = 0. Rotate and translate the coordinate axes to write it in standard form. Hence determine the type of surface this describes.
11. (20 pts) Consider the surface integral JJs F dS with F(x, y, 2) - 2xyǐ + zeij + z3k where s is the surface of the cylinder y2 + 2 = 4 with 0-x < 2. (a) Parametrize this surface and write down...
11. (20 pts) Consider the surface integral JJs F dS with F(x, y, 2) - 2xyǐ + zeij + z3k where s is the surface of the cylinder y2 + 2 = 4 with 0-x < 2. (a) Parametrize this surface and write down (but do not evaluate) the iterated integrals for the surface integral. (b) Let S' be the closed surface with outward-facing normals obtained by taking the union of the surface S with the planes x = 0...
6. Consider the eigenvalue problem 1 < x < 2, y(1) = 0, y(2) = 0. (a) Write the problem in Sturm-Liouville form,...
6. Consider the eigenvalue problem 1 < x < 2, y(1) = 0, y(2) = 0. (a) Write the problem in Sturm-Liouville form, identifying p, q, and w. (b) Is the problem regular? Explain |(c) Is the operator S symmetric? Explain. (d) Find all eigenvalues and eigenfunctions. Discuss in light of Theorem 4.3 (e) Find the orthogonal expansion of f(x) = ln x, 1 < x < 2, in terms of these eigenfunctions. (f) Find the smallest N such that...
3. Consider the vector field F(x,y) = (27x D = {(1,y): 0 < rº + y2...
3. Consider the vector field F(x,y) = (27x D = {(1,y): 0 < rº + y2 <2}. +ya) defined on the region D where a) Directly compute SF. Tds using the definition of the line integral, where C is the unit circle oriented counterclockwise. b). Use Theorem 3.3 (Test for Conservative Vector Fields) from the text to determine if F is conservative. Is your answer consistent with part a)? If not, what is the source of the discrepancy?
# 1: Consider the following curves in R la) 1822-32 x y + 37 U2 100. l ) 2x2 + 6 x y + 2 y-100. 1c) x2 + 4 x y + 4 y2-10:0. Write them in normal form. Give the change of variables that does this....
# 1: Consider the following curves in R la) 1822-32 x y + 37 U2 100. l ) 2x2 + 6 x y + 2 y-100. 1c) x2 + 4 x y + 4 y2-10:0. Write them in normal form. Give the change of variables that does this. For example, in 1a) the orthonormal basis of eigenvectors are λί 5,V1 (2,1)'/V5 and λ2 = St ( 100. ) . That is, 45, ½ = (1,-2)t/V5.S ( 1/V 5-2/v/5 ) (V6,...
Solve part (d) 6. Consider the eigenvalue problem 2"xy3y Ay 0 y(1)0, y(2)= 0. + 1 < x< 2, (a) Write the proble...
Solve part (d)
6. Consider the eigenvalue problem 2"xy3y Ay 0 y(1)0, y(2)= 0. + 1 < x< 2, (a) Write the problem in Sturm-Liouville form, identifying p, q, and w. (b) Is the problem regular? Explain (c) Is the operator S symmetric? Explain (d) Find all eigenvalues and eigenfunctions. Discuss in light of Theorem 4.3 ln x, 1 < 2, in terms of these (e) Find the orthogonal expansion of f(x) eigenfunctions _
6. Consider the eigenvalue problem 2"xy3y...
(6) Consider the 3-D conic section 5x2 + y2 + 222-412-y+1+2-1-0. Rotate and translate the coordinate axes to write it in standard form. Hence determine the type of surface this describes
(6) Consider the 3-D conic section 5x2 + y2 + 222-412-y+1+2-1-0. Rotate and translate the coordinate axes to write it in standard form. Hence determine the type of surface this describes
Consider the 3-D conic section Rotate and translate the coordinate axes to write it in standard form. Hence determine the type of surface this describes.
Consider the 3-D conic section Rotate and translate the coordinate axes to write it in standard form. Hence determine the type of surface this describes.
Consider the 3-D conic section T+2 Rotate and translate the coordinate axes to write it in standard form. Hence determine the type of surface this describes.
Consider the 3-D conic section T+2 Rotate and translate the coordinate axes to write it in standard form. Hence determine the type of surface this describes.
Consider the 3-D conic section T+2 Rotate and translate the coordinate axes to write it in standard form. Hence determine the type of surface this describes.
Consider the 3-D conic section T+2 Rotate and translate the coordinate axes to write it in standard form. Hence determine the type of surface this describes.
11. (20 pts) Consider the surface integral JJs F dS with F(x, y, 2) - 2xyǐ + zeij + z3k where s is the surface of the cylinder y2 + 2 = 4 with 0-x < 2. (a) Parametrize this surface and write down (but do not evaluate) the iterated integrals for the surface integral. (b) Let S' be the closed surface with outward-facing normals obtained by taking the union of the surface S with the planes x = 0...
6. Consider the eigenvalue problem 1 < x < 2, y(1) = 0, y(2) = 0. (a) Write the problem in Sturm-Liouville form, identifying p, q, and w. (b) Is the problem regular? Explain |(c) Is the operator S symmetric? Explain. (d) Find all eigenvalues and eigenfunctions. Discuss in light of Theorem 4.3 (e) Find the orthogonal expansion of f(x) = ln x, 1 < x < 2, in terms of these eigenfunctions. (f) Find the smallest N such that...
3. Consider the vector field F(x,y) = (27x D = {(1,y): 0 < rº + y2 <2}. +ya) defined on the region D where a) Directly compute SF. Tds using the definition of the line integral, where C is the unit circle oriented counterclockwise. b). Use Theorem 3.3 (Test for Conservative Vector Fields) from the text to determine if F is conservative. Is your answer consistent with part a)? If not, what is the source of the discrepancy?
# 1: Consider the following curves in R la) 1822-32 x y + 37 U2 100. l ) 2x2 + 6 x y + 2 y-100. 1c) x2 + 4 x y + 4 y2-10:0. Write them in normal form. Give the change of variables that does this. For example, in 1a) the orthonormal basis of eigenvectors are λί 5,V1 (2,1)'/V5 and λ2 = St ( 100. ) . That is, 45, ½ = (1,-2)t/V5.S ( 1/V 5-2/v/5 ) (V6,...
Solve part (d)
6. Consider the eigenvalue problem 2"xy3y Ay 0 y(1)0, y(2)= 0. + 1 < x< 2, (a) Write the problem in Sturm-Liouville form, identifying p, q, and w. (b) Is the problem regular? Explain (c) Is the operator S symmetric? Explain (d) Find all eigenvalues and eigenfunctions. Discuss in light of Theorem 4.3 ln x, 1 < 2, in terms of these (e) Find the orthogonal expansion of f(x) eigenfunctions _
6. Consider the eigenvalue problem 2"xy3y...
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