Answer:
The explanation of that situation is below.
Explanation:
To begin with, the most important factor to have in mind in the situation explained above is the fact that we are talking about a "luxury good" and therefore that when it comes to this type of goods is better when the majority of the people do not possess or at least they must represent the fact that they are exclusive for only some part of the population. That is why that those goods use the strategy of increase always the price because that will means that they are not affordable for the majority of the society but only for a few and that will give to the owner of the good a sense of uniqueness and with that it also comes the sense of superiority. That is why that when it comes to this type of good the analysis change and it collides with the other theory of utility maximation.
First, calculate for the total operating cost of the park through the equation,
TC = TV + TF
where TC is the total cost,
TV is the total variable cost which is equal to the product of the variable cost per visitor and number of visitor, and
TF is the total fixed cost.
Substituting the known values,
TC = ($15)(1,750,000) + $60,000,000 = $86,250,000
Then, the total revenue is the product of the cost of ticket and the number of visitors.
TR = ($50/visitor)(1,750,000 visitors) = $87,500,000
Subtracting the two values will give us an answer of $1,250,000.
ANSWER: $1,250,000
Answer:
The correct answer is: Rolling wave planning
Explanation:
Rolling Wave Planning refers to the technique or process of project planning or management in waves. This technique involves iterative planning with the progression of the project. It is used in case of a tight or strict schedule that has to be followed.
The planning of the work to be completed in near term, involves setting high level assumptions and milestones.
The answer is: D - Debit Cash; credit John, Capital.
Explanation:
The entry records the investment of cash by John, owner of a sole proprietorship is: Debit Cash; credit John, Capital.
The answer is c, the type of renter Insurance must buy
