Respuesta :

we have that

the inequality that represents this situation is

[tex]440.12+2\cdot(12.86)+19.26+(O)(53.96)\leq620[/tex]

Solve for the variable O

Combine like terms

[tex]485.10+(O)(53.96)\leq620[/tex]

subtract 485.10 on both sides

[tex]\begin{gathered} (O)(53.96)\leq620-485.10 \\ (O)(53.96)\leq134.90 \end{gathered}[/tex]

Divide both sides by 53.96

[tex]\begin{gathered} O\leq\frac{134.90}{53.96} \\ \\ O\leq2.5 \end{gathered}[/tex]

that means

Joseph only can purchase a maximum of 2 outfits

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