Chapter 1: Problem 108
You have ascertained that a table of values of \(x\) and \(y\) corresponds to a linear function. How do you find an equation for that linear function?
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Chapter 1: Problem 108
You have ascertained that a table of values of \(x\) and \(y\) corresponds to a linear function. How do you find an equation for that linear function?
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The total weekly revenue earned at Royal Ruby Retailers is given by $$ R(p)=-\frac{4}{3} p^{2}+80 p $$ where \(p\) is the price (in dollars) RRR charges per ruby. Use this function to determine: a. The weekly revenue, to the nearest dollar, when the price is set at \$20/ruby. b. The weekly revenue, to the nearest dollar, when the price is set at \(\$ 200\) /ruby. (Interpret your result.) c. The price \(\mathrm{RRR}\) should charge in order to obtain a weekly revenue of \(\$ 1,200\).
The amount of iodine 131 remaining in a sample that originally contained \(A\) grams is approximately $$ C(t)=A(0.9175)^{t} $$ where \(t\) is time in days. a. Find, to the nearest whole number, the percentage of iodine 131 left in an originally pure sample after 2 days, 4 days, and 6 days. b. Use a graph to estimate, to the nearest day, when one half of a sample of 100 grams will have decayed.
Say whether or not \(f(x)\) is defined for the given values of \(x .\) If it is defined, give its value. \(f(x)=x-\frac{1}{x^{2}}\), with domain \((0,+\infty)\) a. \(x=4\) b. \(x=0\) c. \(x=-1\)
What would happen to the price of a certain commodity if the demand was always greater than the supply? Illustrate with a demand and supply graph.
Complete the following sentence: If weekly profit \(P\) is specified as a function of selling price \(s\), then the independent variable is \(\quad\) and the dependent variable is
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