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- Exercise 4 5 1 2 1 (55.75 KiB) Viewed 9 times
- Exercise 4 5 1 2 2 (18.17 KiB) Viewed 9 times
Determine the radius of convergence and interval of convergence for the following power series 2(-1)^-¹*** k=1
EXERCISE 4 & 5 1. 2.
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answerhappygod
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EXERCISE 4 & 5 1. 2.
EXERCISE 4 & 5
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Let W be two vectors in the Euclidean inner product space R³ with respect to the standard inner product, with basis S = {u₁,u₂}, where u₁ = (1,0,−2) and u₂ =(−3,2,1). Use the Gram-Schmidt process to obtain an orthonormal basis T for W. Use the inner product to find the coordinate vector of v = (-1,2,3) with respect to the orthonormal basis T. (a) (b)
Determine the radius of convergence and interval of convergence for the following power series 2(-1)^-¹*** k=1
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2.
Let W be two vectors in the Euclidean inner product space R³ with respect to the standard inner product, with basis S = {u₁,u₂}, where u₁ = (1,0,−2) and u₂ =(−3,2,1). Use the Gram-Schmidt process to obtain an orthonormal basis T for W. Use the inner product to find the coordinate vector of v = (-1,2,3) with respect to the orthonormal basis T. (a) (b)
Determine the radius of convergence and interval of convergence for the following power series 2(-1)^-¹*** k=1