Answer:
$245,277
Explanation:
The dairy makes 454 pounds per day of which only 62 pounds is sold, thus the extra pounds of cheese per day are (454-62) = 392.
Now, the dairy operated 355 days a year, hence the annual cost of storage is,
(355 * 392) * $1.01 => $140,552.
Now the setup cost is $295 a day, so the annual would be,
(295 * 355) => $104,725.
Hence the minimum total annual costs will be = 140552+104725 = $245,277.
Hope I made myself clear.
Thanks
Answer:
D. an interrelated set of functions that provide the goods and services which will be sold to customers is the correct answer.
Explanation:
These efforts are termed TRANSLATIONAL PHARMACOLOGY.
Translational pharmacology refer to the process by which researchers move the results of molecular and cell pharmaceutical research to the patients in the clinical settings who need the drugs and the evaluation of observed symptoms exhibited by the patient after the drugs are administered.
Answer:
The $3,600 cash is collected in June
Explanation:
For computing the total cash collected in the June month, first, we have to find the sales of June and may which is based on the collection ratio which is given in the question.
June month collection = June sales × 30%
= $5,000 × 30%
= $1,500
In the question it is given that 30% is collected on June month and remaining i.e 70% collected in the May month or following month.
June month collection based on may sales = 70% × May sales
= 70% × $3,000
= $2,100
So, total cash collected in the June month is equal to
= June month collection + June month collection based on may sales
= $1,500 + $2,100
= $3,600
Hence, the $3,600 cash is collected in June
Answer:

if n=1 (monopoly) we have 
if n goes to infinity (approaching competitive level), we get the competition quantity that would be 
Explanation:
In the case of a homogeneous-good Cournot model we have that firm i will solve the following profit maximizing problem

from the FPC we have that


since all firms are homogeneous this means that 
then 
the industry output is then

if n=1 (monopoly) we have 
if n goes to infinity (approaching competitive level), we get the competition quantity that would be 