Let's say the cost of making one cake is $c. Then, the cost of making x cakes will be x times the cost of making one cake, which can be represented as xc.
We are given that the cost of making x cakes should not exceed this investment. Let's say the investment is $I.
Therefore, the inequality representing the cost of making x cakes should not exceed the investment is:
xc ≤ I
To solve this inequality, we need a specific value for the investment I. Let's say the investment is $500.
Therefore, the inequality becomes:
xc ≤ 500
To graph the solution, let's use the values c = $10 and I = $500.
Substituting these values into the inequality, we get:
10x ≤ 500
Simplifying, we find:
x ≤ 50
The graph of the solution is a line on the coordinate plane where x is less than or equal to 50.
Write an inequality that represents the cost of making x amount of cakes should not exceed this investment. then Solve this inequality and choose the graph of the solution.
* Make sure to round to the nearest dollar.
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