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Answer :
Answer:
C.) 10c 1800+15c
Step-by-step explanation:
The cost of daily operation for the business is $1,800/day, and $10/cake made. To put this into an equation, put the expenses on one side and what you're trying to make a profit off of on the other. Then solve for c.
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The minimum number of cakes, c, the bakery must sell each day to earn a profit is greater than 360.
Determine the minimum number of cakes, c, they must sell each day to earn a profit
The correct equation that could be used to determine the minimum number of cakes, c, the bakery must sell each day to earn a profit is:
C) 10c + 1800 < 15c
Let's break down the equation:
The daily operating cost of the bakery is $1800.
The cost per cake is $10.
The selling price per cake is $15.
To determine the profit, we subtract the total cost (daily operating cost + cost per cake) from the total revenue (selling price per cake multiplied by the number of cakes sold).
Profit = Revenue - Cost
The profit should be greater than zero for the bakery to earn a profit. Therefore, we set up the inequality:
15c - (10c + 1800) > 0
Simplifying the equation:
15c - 10c - 1800 > 0
5c - 1800 > 0
5c > 1800
Dividing both sides by 5:
c > 360
Thus, the minimum number of cakes, c, the bakery must sell each day to earn a profit is greater than 360.
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