An online furniture store sells chairs for $150 each and tables for $350 each. The store must sell at least $6600 worth of chairs and tables each day. Write an inequality that could represent the possible values for the number of tables sold, t, and the number of chairs sold, c, that would satisfy the constraint. Answer:

Question

An online furniture store sells chairs for  $150 each and tables for  $350 each. The store must sell at least  $6600 worth of chairs and tables each day. Write an inequality that could represent the possible values for the number of tables sold,  t, and the number of chairs sold,  c, that would satisfy the constraint. Answer:

Bytelearn · Accepted Answer

Define Variables: Let's define the variables: - Let c be the number of chairs sold. - Let t be the number of tables sold. Each chair is sold for $150 and each table for $350. The store needs to sell at least $6600 worth of chairs and tables each day. We can write an inequality to represent this situation.Total Sales Calculation: We can express the total sales from chairs as 150c (since each chair is sold for $150) and the total sales from tables as 350t (since each table is sold for $350). The inequality that represents the store's requirement to sell at least $6600 worth of furniture daily is: 150c + 350t ≥ 6600Inequality Verification: Now, we need to check if the inequality is correctly set up. The inequality 150c + 350t ≥ 6600 means that the total sales from chairs and tables must be greater than or equal to $6600. This matches the store's requirement, so the inequality is correct.

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