a snack tray at a party has cheese squares with 2 grams of protein apiece and turkey slices with 3 grams of…

a snack tray at a party has cheese squares with 2 grams of protein apiece and turkey slices with 3 grams of protein apiece. which inequality represents the possible ways nina can eat 12 or more grams of protein, if x is the number of cheese squares that she eats and y is the number of turkey slices that she eats?\n12 ≤ x + y\n12 ≥ x + y\n12 ≤ 2x + 3y\n12 ≥ 2x + 3y

a snack tray at a party has cheese squares with 2 grams of protein apiece and turkey slices with 3 grams of protein apiece. which inequality represents the possible ways nina can eat 12 or more grams of protein, if x is the number of cheese squares that she eats and y is the number of turkey slices that she eats?\n12 ≤ x + y\n12 ≥ x + y\n12 ≤ 2x + 3y\n12 ≥ 2x + 3y

Answer

Answer:

C. $12\leq 2x + 3y$

Explanation:

Step1: Calculate protein from cheese squares

Each cheese square has 2 grams of protein and Nina eats $x$ cheese - squares, so protein from cheese squares is $2x$ grams.

Step2: Calculate protein from turkey slices

Each turkey slice has 3 grams of protein and Nina eats $y$ turkey - slices, so protein from turkey slices is $3y$ grams.

Step3: Determine total protein

The total amount of protein Nina eats is the sum of protein from cheese squares and turkey slices, which is $2x + 3y$ grams.

Step4: Set up the inequality

Nina eats 12 or more grams of protein. So the inequality is $12\leq 2x + 3y$.