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Question: ONLINE RETAIL SALES Online retail sales stood at $23.5 billion for the year 2000. For the next 2 yr, they grew by 33.2% and 27.8% per year, respectively. For the next 6 yr, online retail sales were projected to grow at 30.5%, 19.9%, 24.3%, 14.0%, 17.6%, and 10.5% per year, respectively. What were the projected online sales for 2008?
Find R when N=b. what does this tell you about b? Compute and interpret dR/dN. When is R increasing? when is R decreasing? dR/dN=
A ramp begins at the end of a sidewalk and rises 15 vertical feet over a horizontal distance of 150 feet. Find the length of the ramp to the nearest tenth of a foot. (Hint: Use (0,0) for the end of the sidewalk.)
Search for three papers in your area of study that you think contain statistical analysis. Then, in a written response, address the following: Q1) What is the importance of statistical data analysis?
Find all the eigenvectors of A corresponding to the eigenvalues found in part (a). Show that the eigenvectors in part (b) form a basis of R3.
Evaluate the Fourier coefficients ao, an, bn and the exponential coefficient Dn for the waveform shown below; do not use MATLAB or a calculator for integrations.
Let ρ be the permutation on S9 given by ρ = (1 2)(3 4 5 6)(2 6)(5 1 2). Determine the complete factorization of ρ and hence find sgn(ρ).
Find an equation for the tangeant plane at your present location and find the height of (i.e., on) the tangeant plane if you move from your present location by Δx = -5/4 mi and Δy = 1/2mi
bull draft quantitative proposal using your work in this week and in previous weeks propose aquantitative study
A coin is flipped twice. Let Y = number of heads obtained, when the probability of a head for a flip equals π. a. Assuming π = 0.50, specify the probabilities for the possible values for Y, and find the distribution's mean and standard deviation.
Find, if they exist, points at which the tangents are vertical. Find, if they exist, points at which the tangents are horizontal.
a rectanlgar playground is to be fenced off and divided into 2 by another fence parallel to one side of the playground. 480 feet of fencing is used. find the deminisons of the playground that maximizes the total enclosed area. what is the maximum ..
If this relationship is graphed with the number of cans on the x-axis and the cost on the y-axis, what is the slope of the graph in dollars per can?
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