Answer:
<u>PetSmart</u> is an example of a speciality store.
Explanation:
It sells stuff only related to pets, unlike the other stores mentioned.
Answer:
The answer is option (c)$89,301
Explanation:
Solution
Given that:
Inflation rate = 2%
The expected value of an investment = 82,500
Now,
nominal terminal value of the investment at the end of year 4.
Thus,
The nominal terminal value rate at the end of year four is given as follows:
= 82, 500 * (1 +2%) ^4
=$89300. 65
= $89,301
Answer:
$400,000
Explanation:
Calculation to determine the differential revenue if Wilson Co. were to eliminate the Tennis segment
Differential revenue= $200x2,000 units
Differential revenue= $400,000
Therefore the differential revenue if Wilson Co. were to eliminate the Tennis segment will be $400,000
Not sure how specific this has to be but setting percentages of where you want your money would be a great way if that’s an option.
Answer:
a lot is missing in this question, so I looked for a similar one:
Howie buys prefabricated fiberglass hot tub shells from a local supplier and adds the pump and tubing to the shells to create his hot tubs. (This supplier has the capacity to deliver as many hot tub shells as Howie needs.) Howie installs the same type of pump into both hot tubs.
He will have only 200 pumps available during his next production cycle. From a manufacturing standpoint, the main difference between the two models of hot tubs is the amount of tubing and labor required. Each Aqua-Spa requires 9 hours of labor and 12 feet of tubing. Each Hydro-Lux requires 6 hours of labor and 16 feet of tubing. Howie expects to have 1,520 production labor hours and 2,650 feet of tubing available during the next production cycle.
Howie earns a profit of $350 on each Aqua-Spa he sells and $300 on each Hydro-Lux he sells.
you have to maximize the following equation: 350A + 300H
where:
A = number of Aqua-Spa hot tubs sold
H = number of Hydro-Lux hot tubs sold
the constraints are:
A + H ≤ 200
9A + 6H ≤ 1,520
12A + 16H ≤ 2,650
A ≥ 0
B ≥ 0
both A and B are integers
Using solver, the optimal solution is: 117A + 77B, and the maximum profit = $64,050