When in the statement of cashflows, the cash inflows and the outflows are added, the result is the <u>change </u><u>in the </u><u>cash balance. </u>
The statement of cashflows shows the movement of cash in a company and how much cash the company is left with at the end of the period.
The statement includes:
- Cash outflows which are deductions
- Cash inflows which bring in money
Cash outflows are denoted in negatives and when added to cash inflows, show the change in the cash that the company has / its balance.
In conclusion, adding the cash inflows and outflows shows the change in cash.
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Based on the question provided above, there are no choices
provided and I have found a similar question that has its choices which are;
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Use only complex sentences
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Correct run-on sentences
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Correct fragments
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Use only simple sentences
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Reduce sentence lengths
With the given choices, the correct answers are the
following;
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Correct run-on sentences – run on sentences
should be corrected in order for the faulty sentences to be improved and revise
as they contain two or more main clause or independent clause in which are
being joined without any word to correct them and by this, it makes the readers
confused.
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Correct fragments – fragments should be
corrected as these are sentences that are incomplete that makes the content of
an information to lose its value as the information is incomplete.
-
Reduce sentence lengths – it is best to reduce
sentence lengths so that the readers won’t find the reading material boring to
read at and in the same time, make it more easy and attractive to read
Answer:
(a) C(x) = 9500 + 55x
(b) R(x) = 90x
(c) P(x) = 35x - 9500
(d) C(240) = $22,700
All functions are measured in $.
Explanation:
The total revenue of an entity is a function of the number of units sold and the selling price per unit. The total cost is a function of the fixed cost and the variable cost (which is also a function of the units produced/sold). Profit is a function of sales and cost.
Given that monthly;
fixed costs = $9500
variable costs = $55 per unit
Selling price = $90 per unit
Where x is the number of units
total costs C(x) in $ = 9500 + 55x
total revenue R(x) in $ = 90x
profit P(x) in $ = 90x - (9500 + 55x)
= 35x - 9500
C(240) = 9500 + 55(240)
= $22,700