Answer:
Cost of producing a unit of a good falls as its output increases.
Explanation:
Companies achieve economies of scale when their production costs per unit decrease as the company uses fewer inputs to produce one unit of product.
For example, a company produces 10,000 units with a total cost of $20,000 (cost of producing one unit is $2). If the company increases its total production to 15,000 units with a total cost of $25,000 (cost of producing one unit is $1.67).
Given:
Original cost of contributed equipment : 125,000
Accumulated depreciation of contributed : 100,000
Value of similar equipment : 150,000
Agreed upon valuation of contributed equipment : 29,000
The amount that should be debited to the equipment account is 29,000.
It is the current value of the contributed equipment as agreed upon by the partners.
Answer:
When researching a specific job What information should you be looking for?
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The skills and experience the company values. ...
Key players of the organization. ...
3. News and recent events about the employer. ...
The company's culture, mission, and values. ...
Clients, products, and services. ...
The inside scoop. ...
The person interviewing you.
Explanation:
Answer:
the amount that should be paid is $11,292
Explanation:
The computation of the amount that should be paid is shown below:
Present worth is
= $10,000 + $75(P/A, 6%, 10) + $25(P/G, 6%, 10)
= $10,000 + $75 × 7.3601 + $25 × 29.6023
= $11,292
Hence, the amount that should be paid is $11,292
We simply applied the above calculation
Answer:
The weekly revenue is maximum at x=1.67.
Explanation:
The given function is
.... (1)
where, f(x) is the total revenue at price x.
We need to find the price x at which the weekly revenue is maximum.
The leading coefficient of the given function is -300, which is a negative number. So, it is a downward parabola and vertex of a downward parabola is the the point of maxima.
If a parabola is defined as
... (2)
then the vertex of the function is
From (1) and (2) it is clear that
The given function is maximum at
Therefore the weekly revenue is maximum at x=1.67.
