The MBF factory has a total cost of 45,000 units if it produces 500 products, and a total cost of 80,000 units if it produces 1,000 units of the same product. If each number of products is sold at a price of 100 monetary units, it is desirable: a. Draw a diagram to determine the breaking point for it. B. If we want to make a profit of 20,000 units by selling 1,500 products, what should be the variable cost? Use equations below: F Profit(P) = pQ - (F + vQ) %3D TR=pQ TC=F+vQ Q=F/(p-v)
The MBF factory has a total cost of 45,000 units if it produces 500 products, and a total cost of 80,000 units if it produces 1,000 units of the same product. If each number of products is sold at a price of 100 monetary units, it is desirable: a. Draw a diagram to determine the breaking point for it. B. If we want to make a profit of 20,000 units by selling 1,500 products, what should be the variable cost? Use equations below: F Profit(P) = pQ - (F + vQ) %3D TR=pQ TC=F+vQ Q=F/(p-v)
Essentials Of Investments
11th Edition
ISBN:9781260013924
Author:Bodie, Zvi, Kane, Alex, MARCUS, Alan J.
Publisher:Bodie, Zvi, Kane, Alex, MARCUS, Alan J.
Chapter1: Investments: Background And Issues
Section: Chapter Questions
Problem 1PS
Related questions
Question
![The MBF factory has a total cost of
45,000 units if it produces 500 products,
and a total cost of 80,000 units if it
produces 1,000 units of the same product.
If each number of products is sold at a
price of 100 monetary units, it is desirable:
a. Draw a diagram to determine the
breaking point for it.
B. If we want to make a profit of 20,000
units by selling 1,500 products, what
should be the variable cost?
Use equations below:
F Profit(P) = pQ - (F + vQ)
%3D
TR=pQ
TC=F+vQ
Q=F/(p-v)](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2Fbe33b80b-11aa-4afe-b87d-0a149f6d1673%2F575a7031-7cd1-49f2-bbaf-b6f3b8e08a37%2F838tcuv_processed.jpeg&w=3840&q=75)
Transcribed Image Text:The MBF factory has a total cost of
45,000 units if it produces 500 products,
and a total cost of 80,000 units if it
produces 1,000 units of the same product.
If each number of products is sold at a
price of 100 monetary units, it is desirable:
a. Draw a diagram to determine the
breaking point for it.
B. If we want to make a profit of 20,000
units by selling 1,500 products, what
should be the variable cost?
Use equations below:
F Profit(P) = pQ - (F + vQ)
%3D
TR=pQ
TC=F+vQ
Q=F/(p-v)
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