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Find a linear demand equation that shows the number of swords q that can be sold per week, if the price per sword is p dollars. You experimented with the prices, and found that if you charge $500 for a sword, then you can sell 75 swords per week; and that if you charge $700, then you can sell 65 per week.
Find A The y-coordinate of the points on the graph 1/4 and 3/4 of the way between the consecutive asympotes are given by -1 and 1 respectively
Given the nature of the data sources, describe why you think this discrepancy exists. Be sure to note with reasons whether your overall results are or are not what you initially expected.
Let this be a three-dimensional scalar field - f(x, y, z) = (1)/(x2 + y2 + z2) - z, Determine the gradient grad f and the value of |grad f| in spherical coordinates
An urn has 11 balls that are identical except that 2 are white, 4 are red, and 5 are blue. A sample of 2 is selected at random. Use exact fractions or round to at least 4 decimal places for your answers.
Find the area of the region bounded by the graphs of the given equations.
Determine the number of analysts, programmers, and engineers to be hired if for every one engineer. 2 programmers and 2 analysts are needed for the contract.
Solve equations and systems of equations in two variables, formulate real-world problems in terms of linear equations and solve these systems by several commonly applied methods.
Describe fractional parts. What are the two distinct requirements of fractional parts? Explain how children's concepts of partitioning need to be refined to produce a concept of fractional parts.
a financial services firm is opening a branch and they need to make staffing decisions. administrative assistants are
What do we gain by studying geometry? Do you see any geometric concepts being used in your area of expertise or in your day-to-day experiences? Explain
Find an equation in the form y=ms +b (where possible) for each line. Solve each system of equation. Let z be the parameter.
Waiting Lines and Queing Theory Models. Customers enter the waiting line at a cafeteria on a first come, first served basis in two serving lines.
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