Chapter 4: Problem 30
A) NO CHANGE B) who C) whose D) whom
Short Answer
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Key Concepts
These are the key concepts you need to understand to accurately answer the question.
Chapter 4: Problem 30
A) NO CHANGE B) who C) whose D) whom
These are the key concepts you need to understand to accurately answer the question.
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Get started for free$$ 0.27(a+b)=0.15 a+0.35 b $$ An athletic trainer is attempting to produce a carbohydrate-electrolyte solution that is at \(27 \%\) carbohydrates by mass, which is the maximum amount of saturation allowed by her league. A supply company provides solutions that are at \(15 \%\) and \(35 \%\) carbohydrates by mass, respectively. Based on the equation above, if the trainer uses 10 quarts of the \(15 \%\) solution, how many quarts of the \(35 \%\) solution will she need? A) 180 B) 90 C) 30 D) 15 $$ f(x)=(x-b)^2-4 $$
A craft store sells specialty beads for $$\$ 1.00$$ for a single bead but will give a discount if a customer buys more than one bead. For each bead after the first, the price per bead goes down until it reaches 75 cents per bead, the lowest possible price, once 5 or more beads are purchased. Which of the following graphs represents the cost per bead in cents, \(y\), of buying \(x\) beads in a single visit?
Sally is modeling the change in diets among Native American populations around the Great Lakes by looking at the change over time of goosefoot seed remains in midden heaps. Midden heaps were locations where early peoples would dump the remains of food. She notices that the number of goosefoot seeds deposited in midden heaps has decreased by roughly \(7 \%\) per century, \(c\), since the earliest time period she studies. She estimates there were roughly 500 goosefoot seed remains deposited initially. Which of the following functions models \(S(c)\), the number of seeds found per century? A) \(S(c)=500(1.07)^c\) B) \(S(c)=500(0.93)^c\) C) \(S(c)=500^{0.93 c}\) D) \(S(c)=500^c\)
$$ \begin{aligned} & 1.3 x-0.6 y=-0.7 \\ & 6.5 x-1.5 y=-0.5 \end{aligned} $$ 26\. When two equations above are graphed in the \(x y\)-plane, there is a single solution at \((x, y)\). What is the \(y\)-coordinate of that solution? A) \(-1.33\) B) \(-1.125\) C) 2 D) \(3.25\)
$$ \begin{array}{|r|r|} \hline x & y \\ \hline-3 b & 18 b \\ \hline-2 b & 13 b \\ \hline 0 & 3 b \\ \hline 2 b & -7 b \\ \hline \end{array} $$ In the table above, \(b\) is a constant. If the \(x y\)-table describes some points on a linear function between \(x\) and \(y\), which of the following equations could represent that function? A) \(5 x+y=2 b\) B) \(x-5 y=-3 b\) C) \(5 x+y=3 b\) D) \(x-5 y=-7 b\)
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