Answer:
a. 166 units should be ordererd of brackets
b. They have when they should place a new order with the supplier 10 brackets
Explanation:
According to the given data we have the following:
Annual Demand= 850 brackets
Buying cost=$10
carrying cost=13%×$10=$1.30
ordering cost per order=$21
a. To calculate how many brackets should be ordered when WCU places an order with their supplier we have to calculate the EOQ as follows:
EOQ=√<u>2AO</u>
C
EOQ=√<u>2×850×21</u>
1-30
EOQ=166 Units
166 units should be ordererd of brackets
b. To calculate how many brackets do they have when they should place a new order with the supplier we would habe to make the following calculation:
Reorder point=<u>Annual Demand </u> × lead time
working days in year
Reorder point=<u>850 × </u> 3
250
=10 brackets
They have when they should place a new order with the supplier 10 brackets
Alcohol proof is a measure how much of alcohol ( or ethanol ) is contained in a beer ( same as wine, whiskey, etc ). In the US, alcoholic proof is defined as twice the percentage ( in the UK percentage times 1.75 ).Therefore: 5 * 2 = 10 ( or: 5 * 1.75 = 8.75 ).Answer: It would have a proof of 10.
The sixth OSI layer.
It formats and encrypts data that gets sent across a network.
Can also be called the syntax layer.
Answer:
12.88%
Explanation:
Angela's disposable income $2,368
monthly expenses including recreational expenses ($2,127)
net cash flow $241
after expenses are reduced by $64, her net cash flow will increase to $305
Angela's monthly savings rate = (net cash flow / disposable income) x 100 = $305 / $2,368 = 12.88%
A person's savings rate is how much money they save (do not spend) compared to their total disposable income.
Answer:
=2.98%
Explanation:
Use CAPM to find the required return of the stock;
CAPM: r = risk free + beta(market return - risk free)
risk free = 4.5% or 0.045 as a decimal
beta = -0.4
market return = 8.3% or 0.083 as a decimal
Next, plug in the numbers into the CAPM formula;
r = 0.045 -0.4(0.083 - 0.045)
r = 0.045 -0.0152
r = 0.0298 or 2.98%
Therefore the required return is 2.98%