At a particular restaurant, each onion ring has 45 calories and each mozzarella stick has 90 calories. A combination meal with onion rings and mozzarella sticks is shown to have 810 total calories and 4 times as many onion rings as there are mozzarella sticks. Graphically solve a system of equations in order to determine the number of onion rings in the combination meal, x, and the number of mozzarella sticks in the combination meal, y.
Answers
Answer:
50x plus 51c
Step-by-step explanation:
9 mozzarella sticks and 3 onion rings
Answer:
3 mozzarella sticks and 12 onion rings in a combo meal
Full Step-by-step explanation:
We can assign variables for # of mozzarella sticks. We can assign m for mozzarella sticks. Since the combo meal has 810 calories and 4 times as many onion rings as mozzarella sticks we can make this equation : 90m+45(4m) = 810
First, we need to distribute into the parenthesis to get
90m+180m=810
We can divide each side by 270 to get
m = 3!
This means there are 4m onion rings which means there are 12 onion rings!
To double check, we can plug these values back in to get
45(12)+3(90)=810
Distributing into the parenthesis gives us
540+270=810
This simplifies into
810=810
So we are correct!
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