(b) Let B = (1, x, x², x³) be the standard basis for cubic polynomials (P3) and define an inner product for f, g € P3 as (f,g) = [*¸ ƒ(x)g(x)dx i. For a non-negative integer k, evaluate the following integral to show that 2 [₁₁2²dx = { 1 + k+1 k even k odd ii. Apply the Gram-Schmidt algorithm on B (in the given order) to find an orthogonal basis C = (ho, h1, h2, h3) for P3.

Q: can you explain the i.e part of step 2 part B?

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Q: 2. Find AB, where -1 4043-690 B = 1 -2 5 = [ A = 2 2 -1 -5 1 -2 1 2

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Q: 1) 8C3 1) 2) 6P4 2)

A: We have given two problems of combinations and permutations. We have to find the value of the given…

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Q: 1) In 2007 the population of the town of Cartersville was 24,455. The population growth can be…

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Q: Can part B be answered as well please?

A: b) The probability that the resistors are within the allowable tolerance value is 0.90.

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A: In this question we have to find value of x.

Q: 1) Sam's report Card Course Credit 433133 What is Sam's GPA? Course Letter Grade A A B A

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Q: Could you

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Q: ARE YOU SURE ABOUT PART 2 ?

A: which is constant.

Q: raically 7) 2x 3 +16x² = 40x %3D

A: We subtract 40x then factor out GCF 2x.

Q: can you write part i) on paper

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Q: etermine the equation of your model that will pass 2,4

A: We already have the equation of polynomialand

Q: CAn you help?

A: Given,