Answer:
To calculate the total cost per burger size, you'll need to use the determined costs per pound for each ingredient:
Let's say the costs per pound are as follows:
Cost of Beef per pound: $X
Cost of Bun per pound: $Y
Cost of Cheese per pound: $Z
Cost of Toppings per pound: $W
Now, you can calculate the total cost for each burger size:
Cost of the 270-pound burger:
Cost = (Cost of Beef per pound * 162 pounds) + (Cost of Bun per pound * 54 pounds) + (Cost of Cheese per pound * 27 pounds) + (Cost of Toppings per pound * 27 pounds)
Cost = ($X * 162) + ($Y * 54) + ($Z * 27) + ($W * 27)
Cost of the 30-pound burger:
Cost = (Cost of Beef per pound * 18 pounds) + (Cost of Bun per pound * 6 pounds) + (Cost of Cheese per pound * 3 pounds) + (Cost of Toppings per pound * 3 pounds)
Cost = ($X * 18) + ($Y * 6) + ($Z * 3) + ($W * 3)
Cost of the 10-pound burger:
Cost = (Cost of Beef per pound * 6 pounds) + (Cost of Bun per pound * 2 pounds) + (Cost of Cheese per pound * 1 pound) + (Cost of Toppings per pound * 1 pound)
Cost = ($X * 6) + ($Y * 2) + ($Z * 1) + ($W * 1)
Cost of the 4-pound burger:
Cost = (Cost of Beef per pound * 2.4 pounds) + (Cost of Bun per pound * 0.8 pounds) + (Cost of Cheese per pound * 0.4 pounds) + (Cost of Toppings per pound * 0.4 pounds)
Cost = ($X * 2.4) + ($Y * 0.8) + ($Z * 0.4) + ($W * 0.4)
To determine the exact cost per burger size, you'll need to substitute the specific values of $X, $Y, $Z, and $W, which represent the costs per pound for each ingredient in your particular scenario. Once you have those values, you can calculate the precise cost for each burger size.
Explanation: