Problem preview
MF.EQ.12 Challenge MF-039-A12-V02

Interpret algebraic solutions and state them as meaningful contextual answers, including restrictions or whole-number constraints when needed.

Choose the strongest contextual final answer

Problem

A club earns \(\$9~\text{per}~\text{box}\) of candy and needs \(\text{at}~\text{least}~\$54\). Let \(b\) be the whole-number count of boxes sold; solving gives \(b~\ge~6\). Evaluate every statement below in context and report the complete set of valid labels.

A. The club must sell \(\text{at}~\text{least}~6~\text{boxes}\).
B. Selling \(6~\text{boxes}\) would be enough.
C. Any whole number of boxes \(\text{from}~6~\text{and}~\text{up}\) works.
D. Selling \(5.5~\text{boxes}\) would still work because \(5.5\) is close to \(6\).
E. The club must sell \(\text{exactly}~6~\text{boxes}\).
F. Selling \(\text{fewer}~\text{than}~6~\text{boxes}\) could still meet the goal.

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Four variants of this problem type
Curriculum context
Standard
MF.EQ.12
Category
Pre-Algebra
Domain
Inequalities
Objective
Interpret algebraic solutions and state them as meaningful contextual answers, including restrictions or whole-number constraints when needed.
Problem type
Choose the strongest contextual final answer