A company sells boxes of small blue pom-poms (b) for $42 and boxes of large orange pom-poms (p) for $52. They make batches of small blue pom-poms that fill 8 boxes and batches of large orange pom-poms that fill 4 boxes. The company only has 40 boxes. Which system of equations helps the company plan to make $350?

A company sells boxes of small blue pompoms b for 42 and boxes of large orange pompoms p for 52 They make batches of small blue pompoms that fill 8 boxes and ba class=

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We know that the blue boxes cost $42 and that the orange boxes cost $52; we also want to make $350 then we have the equation:

[tex]42b+52p=350[/tex]

We also know that we make the blue boxes with 8 pom-poms and the orange boxes with 4 pom-poms and that we only have 40 boxes, then we have the equation:

[tex]8b+4p=40[/tex]

Hence we have the system of equations:

[tex]\begin{gathered} 42b+52p=350 \\ 8b+4p=40 \end{gathered}[/tex]

Comparing it with the options given we conclude that the correct option is the last one.

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