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A local office supply store charges \$18 to set up their business card printing machine with the design and \$0.15 in materials per business card to print. Select all equations that could represent an expression for the average cost \(A(x)\) of printing a batch of \(x\) business cards.
\(A(x)=\frac{18+x}{0.15}\)
\(A(x)=\frac{18+0.15x}{x}\)
\(A(x)=\frac{0.15+18x}{x}\)
\(A(x)=\frac{0.15}{18+x}\)
\(A(x)=\frac{18+0.15x}{18+x}\)
\(A(x)=\frac{18}{x}+0.15\)
The school band is in charge of buying a new set of uniforms made with a new logo. A local business charges \$140 to set up the logo with the design and \$0.25 in materials per logo printed. The function \(C(x)=\frac{140+0.25x}{x}\) represents the average cost per logo if \(x\) uniforms are printed by this business.
Two competing sports equipment suppliers sell footballs at different prices. Supplier A charges \$85 in shipping, and charges \$2.59 per football. Supplier B charges \$50 shipping, and charges \$4.29 per football. A school wants to buy 40 balls. Which supplier has the lowest average cost per ball?
What is one point of intersection between the graphs of the functions \(f(x)=(x + 6)(x+2)\) and \(g(x)=x+ 6\)?
\((0, 6)\)
\((\text-1, 5)\)
\((\text-2, 0)\)
\((\text-4,\text-4)\)
The graph of a polynomial \(f(x)=(5x-3)(x+4)(x+a)\) has \(x\)-intercepts at -4, \(\frac35\), and 6. What is the value of \(a\)?
The function \(f(x)=\frac{3x-4}{x+6}\) can be rewritten in the form \(f(x)=3+\frac{\text-22}{x+6}\). What is the end behavior of \(y=f(x)\)?