89,680 is the answer because 8 rounds up
<h2>Part 1)</h2>
Let's analyze each part of the function:
FROM x = 0 TO x = 5:
We can find the equation of this line by using The Slope-Intercept Form of the Equation of a Line, that states:
So the y-intercept here is 
and 
, therefore:
FROM x = 0 TO x = 5:
From the previous line, we know that at 
the output is:
So the point 
lies on both lines.
For this new line, the slope is 
So, with the Point-Slope Form of the Equation of a Line we can find the equation of this other line:
So:
The graph is shown below.
<h2>Part 2)</h2>
The graph of the linear function 
is a line with slope 
and 
at 
. From the items, we can assure that the following equations are linear functions:
In conclusion, the other functions are nonlinear and they are:
<h3>Answer:</h3>
c. C = 0.41(w - 5) + 10.8
<h3>Explanation:</h3>
(w - 5) will represent the number of pounds over 5. For example, for a weight of 6 pounds, 6-5 = 1 is the number of pounds over 5.
The cost is $0.41 for each pound over 5, so that cost can be represented by ...
... 0.41(w - 5)
This charge is in addition to the base charge of $10.80, so the total cost will be ...
... C = 0.41(w - 5) + 10.80
Answer:
B. All real numbers greater than or equal to 1971 and less than or equal to 2001.
Step-by-step explanation:
Correct me if I'm wrong
Answer:
$5,675
Step-by-step explanation:
Answer:
Step-by-step explanation:
Calculation for the cost of the ending inventory using specific identification method.
Using this formula
Cost of ending inventory =
(January units ×January cost) +( February units ×February cost) + (May units × May cost) + (September units ×September cost) + (November units × November cost)
Cost of ending inventory =
January 5 units ×$116=$580
February 6 units ×$127=$762
May 10 units ×$139=$1,390
September 4 units ×$147=$588
November 15 units×$157=$2,355
Total =$5,675
Therefore the ending inventory using the specific identification method will be $5,675
