QUESTION 3 If /= [0,4], calculate the norm p of the following partition P= {0, 1, 1.5, 2, 3.4, 4}

Q: 1 - 3 2 Let v, = - 3 -2 Determine if the set {v4 is linearly independent. 7 -2 - 4

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Q: Find the nom of foll owngoa let (2,3) E IR Then Cal culate flluwing , /ull = 2, %3D %3D

A: Here, u=(2,3)∈ℝ2

Q: Cl,9)(2,7), (3,3), (42) the least sa uares straght 'ine

A: Given: 1,9,2,7,3,3,4,2

Q: 28. Find the unit vector in the opposite direction to 7 –j + k.

A: We will solve the following

Q: -3 ----- = -6 9. V₁ = = 2 [ 5 h

A: INTRODUCTION A spanning set is a collection of vectors which, when combined, span a set of all…

Q: onil s 2 S = {v1,V2} = 4 5 7 8. a. Explain why S is linearly independent but is not a basis for R³.…

A: A basis for a subspace S of Rn is a set of vectors in S that is linearly independent and is maximal…

Q: 2.44 Show that if a vector is in the span of a set then adding that vector to the set won't make the…

A: The given statement is " if a vector is in the spanning set then adding that vector to the set would…

Q: Let (3) 1 V = (b) Cosine of the angle between v onto w is also called the correlation between them…

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Q: solve the differenctil equation by undtermeind coefficients y'' +2y = -18x2e2x   y(x) = ?

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Q: Compute the Euclidean norm, the sum norm, and the max norm of u.

A: Given,

Q: Find the norm of the projection of u onto a ( || proj,u || ) with the following: (a) u=(1, – 2). a…

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Q: Suppose we have a set of vectors v_1...v_n such that v_1 could be written as a linear combination of…

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Q: Assume m₁ = [4., 1.5] and m₂ = [1.5, 0.5] represent the mean vectors of pattern class 1 and class 2,…

A: To find the decision boundary between two classes, we need to find the equation of the line that…

Q: Find the norm of (-4,- 1/4,3, 1/3) belong to R^4 w.r.t the Euclidean Inner Product on R^4.

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Q: suppose Vi =( 6,I,0,-1), V2 =(0,りも,1) and b= (l,2,-1,-1). iet W be spanned by v, and Vz. Find…

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Q: 6. Are the following sets subspaces of P₂? Why or why not? (a) U = {p = P₂|p(3)=0} (b) W = {ao + a₁x…

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Counting Principles

In statistics, the counting principle can be said to be the concept in which the quantity of an item is determined. There can be a single item, or a group of items, or items that are related to each other. In every possible set of items, the quantity of the possible item groups or their sorting measures can be determined with counting principles.