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Hey there!
We can show this in the following equation:
2n - 74 = 376
The variable n represents the number of hamburgers sold.
Subtracting 74 shows that the number of cheeseburgers is 74 less than the number of hamburgers.
Let's solve for n.
First, add 74 to each side of the equation:
2n = 450
Then, divide each side of the equation by 2:
n = 225
Next, we can check the solution.
225 hamburgers + (225 - 74) cheeseburgers = 225 + 151 = 376 burgers total
There were 225 hamburgers sold on Monday.
Hope this helps!
We can show this in the following equation:
2n - 74 = 376
The variable n represents the number of hamburgers sold.
Subtracting 74 shows that the number of cheeseburgers is 74 less than the number of hamburgers.
Let's solve for n.
First, add 74 to each side of the equation:
2n = 450
Then, divide each side of the equation by 2:
n = 225
Next, we can check the solution.
225 hamburgers + (225 - 74) cheeseburgers = 225 + 151 = 376 burgers total
There were 225 hamburgers sold on Monday.
Hope this helps!
Let h = # of hamburgers sold, and c = # of cheeseburgers.
Then h+c = 376, and c=h-74. Solve this system of linear equations. Subst. h-74 for c in h+c = 376: h + h - 74 = 376. Then 2h = 450, and h = 225.
225 hamburgers were sold, and 225-74, or 151, cheeseburgers.
Then h+c = 376, and c=h-74. Solve this system of linear equations. Subst. h-74 for c in h+c = 376: h + h - 74 = 376. Then 2h = 450, and h = 225.
225 hamburgers were sold, and 225-74, or 151, cheeseburgers.