(See Solution) Show that the vectors (1/3, -2/3, -2/3) and (2/3, -1/3, 2/3) are orthogonal and derive the general form of the vector that is orthogonal to
Question: Show that the vectors (1/3, -2/3, -2/3) and (2/3, -1/3, 2/3) are orthogonal and derive the general form of the vector that is orthogonal to both.
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![[Solution Library] Solve the following problems Is](/images/solutions/MC-solution-library-31774.jpg "[Solution Library] Solve the following problems Is the point (11")
[Solution Library] Solve the following problems Is the point (11
[Solution] Given
![[Solution Library] Given the utility function U=x_1^alpha](/images/solutions/MC-solution-library-31776.jpg "[Solution Library] Given the utility function U=x_1^alpha x_2^beta")
[Solution Library] Given the utility function U=x_1^alpha x_2^beta
![[See Steps] Prove that a diminishing marginal](/images/solutions/MC-solution-library-31777.jpg "[See Steps] Prove that a diminishing marginal rate of substitution")
[See Steps] Prove that a diminishing marginal rate of substitution
(Solution Library) maximizing U=(x_1x_2)^3+x_1x_2, subject to
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