a. What is the regression model? x Attendance Wedding Cost = (Round to three decimal places as needed.)

Q: 5. Ф(41) Answer: Show your work or explain your reasoning here:

A: We want to calculate ϕ(41)

Q: ___ ,3 ,5 ,י c0 How does it change?

A:

Q: 48,24, 12,_ How does it change?

A:

Q: Does {(1,2), (–2, –4), (3, 6)} span R??

A:

Q: -3 dx

A:

Q: e) 27,9,3,1,_ How does it change

A:

Q: We expect a car's highway gas mileage to be related to its city gas mileage. Data for all 1198…

A:

Q: 4. Þ(17) Answer: Show your work or explain your reasoning here:

A:

Q: you have to show ur work

A:

Q: 3) Sa* csc 0d0 Csc Od0

A: To find: The integral of ∫π43π4cscθ dθ Formula used: Integration of trigonometric function: ∫cscθ…

Q: 6 3) Let C = -2 8 Find 2 C

A: We have given a matrix C  We have to find (1/2)C

Q: Identify the work done, J. F.dr by an electric field, E = (x + xy)î + (y + 5)f – 5zk V/m to move an…

A: Work done along the curve C by vector field F . Where C is given by parametric equation r(t)…

Q: Find A3 if A = {1, 2, a, b}

A: Given,      A=1, 2, a, b

Q: What is the five-number summary for this data set? 4, 6, 10, 13, 18, 28, 34, 46, 50, 58 Assume the…

A: Given that: Data set  4,6,10 13,18,28,34,46,50,58. Five number summary is

Q: 14) 121°

A:

Q: 1. F({{a,b},{c}) 2. (1,2.3.4}) 3. P({{0}.5})

A: Note: Since you have asked multiple questions, we will solve the first three question for you. If…

Q: what about part 5)?

A: Please find the answer innext step

Q: Find x, y, and z* 3.

A:

Q: FX)ニSx PCのこ

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Q: by Gaclening 2.

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Q: Find A³ if A = {c, d}.

A: Cartesian product of c, d and c, d isc, c, c, d, d, c, d, d Further,           c, d× c, c, c, d, d,…

Q: Dis cuss the Conditions For which Foun'er sevies is conv convergent ·

A: The objective is to show the conditions.

Q: 8) Find x, y, and z. yo 10

A:

Q: 5. Use an example to explain why Vr3yP(x, y) and ayvrP(x, y) are NOT equivalent.

A:

Q: 14. •fox I ܝܺܕ 14.15 Draw fix) foo

A: The slope of a function at a point is the rate of change of the function with respect to the change…

Sequence and Series

A sequence is defined as a collection of things. Series is defined to sum the things one by one in the sequence.  It was invented by German mathematician Carl Friedrich Gauss.