Conrad Coding Institute $($CCI$)$ offers online courses in coding. One of CCI's most popular courses is the introductory course that teaches basic coding skills. CCI prices this course aggressively, because of the potential for creating demand for the more advanced $($and more profitable$)$ courses. The introductory coding course has the following price and cost characteristics:

Tuition $ $65$ per student

Variable costs $($instruction$,$ support, and so on$)40$ per student

Fixed costs $($advertising$,$ salaries, and so on$)180,000$ per year

Required:

What enrollment will enable CCI to break even?

How many students will enable CCI to make an operating profit of $$30,000$ from the introductory coding course for the year?

Assume that the projected enrollment for the year is $7,500$ students for each of the following $($considered independently$)$:

What will be the operating profit $($for $7,500$ students$)?$

What would be the operating profit if the tuition per student $($that is$,$ sales price$)$ decreased by $20$ percent? Increased by $10$ percent?

What would be the operating profit if variable costs per student decreased by $20$ percent? Increased by $10$ percent?

Suppose that fixed costs for the year are $15$ percent lower than projected, whereas variable costs per student are $15$ percent higher than projected. What would be the operating profit$/$loss for the introductory coding course for the year?

Assume that the projected enrollment for the year is $7,500$ students for the following $($considered independently$)$:

C$2.$ What would be the operating profit if the tuition per student $($that is$,$ sales price$)$ decreased by $20$ percent? Increased

by $10$ percent?

Note: Do not round your intermediate calculations. Complete this question by entering your answers in the tabs below.

Req B

ReqC$3$

ReqC$4$

Assume that the projected enrollment for the year is $7,500$ students for the following $($considered independently$)$:

C$4.$ Suppose that fixed costs for the year are $15$ percent lower than projected, whereas variable costs per student are $15$

percent higher than projected. What would be the operating profit$/$loss for the introductory coding course for the year? Complete this question by entering your answers in the tabs below.

Req C$1$

ReqC$2$

Req C$3$

Req C$4$

Assume that the projected enrollment for the year is $7,500$ students for the following $($considered independently$)$:

$C3.$ What would be the operating profit if variable costs per student decreased by $20$ percent? Increased by $10$ percent?.