Answer:
$91,100
Explanation:
Calculation to determine the total cost of merchandise purchased
Using this formula
Total cost of merchandise purchased = Invoice cost of merchandise purchases + Cost of transportation in - Purchase returns and allowances - Purchase discount
Let plug in the formula
Total cost of merchandise purchased= $100,000 + $500 - $400 - $9,000
Total cost of merchandise purchased= $91,100
Therefore the total cost of merchandise purchased is $91,100
<span>Tyree's coach is likely trying to instill teammate dependability in his players by making them run laps if their teammates do not get at least 75% of their free throwns in.</span>
are: <em><u>farming, fishing, livestock </u></em><em><u>rearing,</u></em><em><u> </u></em><em><u>Land plants, or autotrophs</u></em><em><u> </u></em><em><u>and other production methods.</u></em>
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Answer:
120 gizmos.
Explanation:
We have been given that the weekly profit of a company is modeled by the function 
. The weekly profit, w, is dependent on the number of gizmos, g, sold. The break-even point is when 
.
To find the number of gizmos the company must sell each week in order to break even, we will substitute in profit function as:
Now, we will use quadratic formula to solve for g.
We will take the larger value for the number of gizmos.
Therefore, the company must sell 120 gizmos each week in order to break even.
Answer:
Only 1 dock is required since its overall cost is lower than having two docks
Explanation:
Solution
Given that:
let us consider the data given for the warehouse:
the cost per day/driver truck = $300
Cost per day/Dock plus loading crew = $100
Arrival rate λ = 3 per day
Service rate μ = 5 per day
Now,
we compute the utilization of the ware house
Utilization =λ/μ
= 3/5
ρ = 0.6
Only 1 dock is required since its overall cost is lower than having two docks
