Question

a local bakery sells croissants and muffins. the bakery sold a total of 100 croissants and muffins for $250. croissants are sold for $3 each, and muffins are sold for $2 each. the system of linear equations representing this scenario where c is the number of croissants and m is the number of muffins is shown. c + m = 100 3c + 2m = 250 what does the point (50, 50) represent in this scenario? for every 50 croissants sold, the bakery earned $50. the bakery sold 50 muffins for $50. the bakery sold 50 muffins and 50 croissants. the combined total of croissants and muffins sold is 50.

Explanation:

Step1: Analyze the variables

In the system of equations $c + m=100$ (total number of items sold) and $3c + 2m=250$ (total money earned), $c$ represents the number of croissants and $m$ represents the number of muffins. The point $(50,50)$ means $c = 50$ and $m = 50$.

Step2: Interpret the meaning

Substituting $c = 50$ and $m = 50$ into the context, it means the bakery sold 50 croissants and 50 muffins.

Answer:

The bakery sold 50 croissants and 50 muffins.