Answer:
$270,000
Explanation:
Data provided
Quantity of products = $280,000
Total fixed costs = $800,000
Unit sales price = $16
Variable cost = $12
The computation of units must be sold is shown below:-
Contribution per unit = $16 - $12
= $4 per unit
Units must be sold = (Quantity of products + Total fixed costs) ÷ Contribution per unit
= ($280,000 + $800,000) ÷ $4
= $1,080,000 ÷ $4
= $270,000
The answer is option B. The main challenge of career planning in changing times is that you need to revise your plans often.
The world we live in is dynamic. New inventions, new technology, new methods of doing things always come up with time.
Because of this, when making a career plan, one must be fully aware that the process is not static. That is, changes would occur and as such, you have to revise your plans often so that it is in line with what is obtainable at the time.
<em>Read more on career planning here: brainly.com/question/6457203?referrer=searchResults</em>
Answer:
total product costs = $101750
Explanation:
given data
overhead costs = $ 100
Direct materials of $41,000
direct manufacturing labor = 450
per hour = $35
markup rate = 30 %
solution
we get here total product costs that is express as
total product costs = Direct materials + DML + MOH ..........1
total product costs = $41,000 + ( 450 × $35 ) + ( 450 × $100 )
total product costs = $41,000 + $15750 + $45000
total product costs = $101750
<span>Include generalized statements the say, in effect, "take my word for it, I have what you are seeking."
People generally respond to advertisement that specifically address their personal needs/issue. Those type of sentences which ask others to trust you without solid reason will only make you seem too untrustworthy to be approached.
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Answer:
An allocation of labor (L) and capital (K) between two firms that makes the firms' isoquant curves tangent in an Edgeworth box ( C )
Explanation:
A contract curve is a curve on which the various final allocations of two goods or service between two people are represented and this could be mutually beneficial as well. hence the best description of a point that lies on an input contract curve is An allocation of labor (L) and capital (K) between two firms that makes the firms' isoquant curves tangent in an Edgeworth box
