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A baseball team plays in a stadium that holds 55,000 spectators. With ticket prices at $10, the average attendance has been 27,000. When ticket prices were lowered to $8, the average attendance rose to 33,000. Find the demand function, assuming that it is linear. How should ticket prices be set so as to maximize revenue?
an architect has allocated a rectangular space of 416 ft^2 for a square dining room and a 10 ft wide kitchen. find both the width of the square dining room and the length of the entire rectangular space?
A solid with a base formed by intersecting sine and cosine curves and built up with semi-circular cross-sections perpendicular to the x-axis. Find the area of the base and the volume of the solid.
Is the multiplication of complex numbers similar to multiplication of polynomials? Is it possible to apply the FOIL method when multiplying complex numbers?
A square's side is increased by 5 yards, which corresponds to an increase in the area by 155 square yards. How many yards is the side of the initial square?
A chef wants to make 1 gallon (128 ounces) of a 35% vinegar-to-oil salad dressing. He only has pure vinegar and a mild 4% vinegar-to-oil salad dressing on hand. How many ounces of each should he mix to make the desired dressing?
Graph on a separate piece of paper. How many lines of symmetry does have?
Estimate the number of cards in the sample for which Clara correctly guesses the suit by giving the mean of the relevant distribution (that is, the expectation of the relevant random variable). Do not round your response.
Transform the following linear programming model into proper form for solution by the simplex method (including the artificial variable) and generate the initial simplex tableau. Determine the entering variable and leaving variable.
How is doing operations of adding, subtracting, multiplying, and dividing with rational expressions similar or different from doing operations with fractions? Can understanding how to work with one kind of problem help understand how to work anoth..
You select a random sample of n=14 families in your neighborhood and find the following family size (number of people in the family).
Suppose one manufacturer sells both of these products. How should the manufacturer set prices to earn the maximum possible revenue? What is the maximum possible revenue?
A random variable defined on all real numbers has a probability density proportional to: c/ X2 + 1. What is c? What is the probability that the random variable lies between 0 and 1?
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