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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Use technology to compute the sum-ofsquares error (SSE) for the given set of data and linear models. Indicate which linear model gives the better fit. $$ (1,1),(2,2),(3,4) ; \quad \text { a. } y=1.5 x-1 \quad \text { b. } y=2 x-1.5 $$
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.
A table of values for a linear function is given. Fill in the missing value and calculate \(m\) in each case. $$ \begin{array}{|c|c|c|c|} \hline x & -2 & 0 & 2 \\ \hline f(x) & 4 & & 10 \\ \hline \end{array} $$
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 \(\$ 1,200\).
\(\nabla\) Income Taxes The income tax function \(T\) in Exercise 53 can also be written in the following form: \(T(I)=\left\\{\begin{array}{ll}0.10 I & \text { if } 0349,700\end{array}\right.\) What was the tax owed by a single taxpayer on a taxable income of \(\$ 25.000 ?\) On a taxable income of \(\$ 125.000 ?\)
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