Write an inequality that represents the cost of making x amount of cakes should not exceed this investment.
* Do not include the dollar symbol in the inequality
You can copy and paste the inequality sign below in your answer.
≥ < > ≤
b)
Solve this inequality and choose the graph of the solution.
* Make sure to round to the nearest dollar.
Do not include dollar signs in the solution
Let C represent the cost of making x amount of cakes. Let I represent the maximum investment. The inequality that represents the cost of making x amount of cakes should not exceed the investment is:
C ≤ I
The inequality that represents the cost of making x amount of cakes should not exceed the investment can be expressed as:
Cost of making x amount of cakes ≤ Investment
To solve this inequality and choose the graph of the solution, you will need more specific information about the cost of making each cake and the investment amount. Once you have that information, you can substitute the values into the inequality and solve for x.
For example, let's say the cost of making each cake is $5 and the investment amount is $100. The inequality would be:
5x ≤ 100
To solve for x, you divide both sides of the inequality by 5:
x ≤ 20
Therefore, the solution to the inequality is x ≤ 20, which means that the number of cakes made should be less than or equal to 20.
To graph this solution, you can plot all the possible values of x that satisfy the inequality on a number line. In this case, you would plot all the integers starting from 0 up to and including 20. The graph would show a shaded region to the left of 20 on the number line, indicating that any value of x in that region would satisfy the inequality.
The inequality that represents the cost of making x amount of cakes should not exceed the investment is:
Cost of making x cakes ≤ Investment
To solve this inequality, you would need more information regarding the specific cost of making each cake and the total investment. Once you have those values, you can substitute them into the inequality and solve for x.
As for the graph of the solution, it would depend on the specific values given for the cost of making each cake and the investment. Without those values, it is not possible to determine the exact graph.