Answer:
The correct answer is $55.42.
Explanation:
According to the scenario, the computation of the given data are as follows:
Boxes use = 96 boxes
Cost = $4 per box
Staple cost = $20
Carrying cost = $0.80
So, we can calculate the annual cost of ordering and carrying by using following formula:
Annual cost = (EOQ ÷ 2) × Carrying cost + (Boxes use ÷ EOQ) × Staple cost
Where, EOQ = ( 2 × 96 × 20 ÷ 0.80)^1/2 = 69.28
So, by putting the value, we get
Annual cost = ( 69.28 ÷ 2) × $0.80 + ( 96 ÷ 69.28) × $20
= $27.71 + $27.71
= $55.42
Answer:
i thinks it is a,c,d,e
Explanation:
i dont think science and computer drafting have anything to do with engineering and architecture.
Answer:
Ethnocentric
Explanation:
Ethnocentric policy is the staffing strategy used by multinational companies to assign key positions or managerial position to only home country´s nationals rather than local employee. It help in effective communication between host and home country, it allign the interest of home country with other host country, these policy help in smooth work flow and co-ordination with the headquarter. These companies does not differentiate in policy for foreign and domestic market.
Answer:
$1,840,000
Explanation:
The computation of the cash collected from customers is shown below:
Cash collected from customers = Cash sales + credit sales - increase in account receivable
= $500,000 + $1,400,000 - $60,000
= $1,900,000 - $60,000
= $1,840,000
By adding the cash sales, credit sales and deduct the increase in account receivable we can get the cash collected from customers and the same is shown above
Answer: 1.76
Explanation:
Given the following :
R=1.02,
S0 = 100
u=1/d= 1.05
Strike(k) = 102
Total Payoff = (probability of upside × upside Payoff) + (probability of downside × downside Payoff)
Upside Price = u × S0 = 1.05 × 100 = 105
downside Price = S0/u = 100/1.05 = 95.24
Upside Payoff = upside price - strike rate =(105 - 102) = 3
Upside probability :
[e^(r - q) - d] / u - d
E = exponential, q = Dividend (Dividend is 0, since the stock does not pay dividend)
d = 1/d = 1/1.05 = 0.9523809
e = 2.7182818
[2.7182818^(1.02% - 0) - 0.9523809] / (1.05 - 0.9523809)
[1.0102521 - 0.9523809] / 0.0976191
0.0578712 / 0.0976191
= 0.5928266
Probability of downside = 1 - p(upside)
P(downside) = 1 - 0.5928266
P(downside) = 0.4071733
Therefore, total Payoff =
(0.5928266 × 3) + (0.4071733 × 0)
= 1.7784798
European. Call option:
Total Payoff / (1 + r%)
1.7784798 / (1 + 1.02%)
=1.7784798/ (1 + 0.0102)
= 1.7784798 / 1.0102
= 1.7605224
= 1.76
