Answer:
Expected number of orders=31.6 orders per year
Explanation:
<em>The expected number of orders would be the Annual demand divided by the economic order quantity(EOQ).</em>
<em>The Economic Order Quantity (EOQ) is the order quantity that minimizes the balance of holding cost and ordering cost. At the EOQ, the holding cost is exactly the same as the ordering cost.</em>
It is calculated as follows:
EOQ = (2× Co D)/Ch)^(1/2)
Co- ordering cost Ch - holding cost, D- annual demand
EOQ = (2× 10 × 100000/2)^(1/2)= 3162.27 units
Number of orders = Annual Demand/EOQ
= 100,000/3,162.27= 31.62 orders
Expected number of orders=31.6 orders per year
Answer:
=$337.43
Explanation:
The value of each of the coins after 50 years is the future value after 50 years at their respective interest rate.
The formula for future value is FV = PV × (1+r)n
For the first coin at 5.2 percent,
Fv = 100 x ( 1 + 5.2/100 ) 50
Fv =100 x (1+ 0.052) 50
Fv = 100 x 12. 61208795
Fv = $1,261. 21
For the second coin at 5.7 percent,
Fv = 100 x (1 + 5.7 /100)50
Fv =100 x (1 + 0.057 )50
Fv = 100 x 15.98
Fv = 1, 598. 64
the difference in value will be
=$1598.64 - $1,261.21
=$337.43
Answer: Option A
Explanation: In simple words, elasticity refers to the change in demand for a product due to change in its price.
If the price for the gasoline remains high in the long run then at one point substitution effect will come into play and consumers will shift their demand to the alternatives available.
However the product like gasoline will not show decrease in demand in the short run due to price as it more of an essential good to daily life.
Thus, the correct option is A.
Answer:
6.0%
Explanation:
Given that :
Marginal income tax rate = 32%
Interest rate before taxes = 8.8%
Annual after-tax rate of return if bond matures in 10 years will be the same as the annual after tax rate of return since the annual rate is constant.
Hence,
Annual after tax rate of return = Interest rate × (1 - tax rate)
Annual after tax rate = 8.8% × (1 - 32%)
Annual after tax rate = 0.088 × (1 - 0.32)
Annual after tax rate = 0.088 × 0.68
Annual after tax rate = 0.05984
= 0.05984 × 100%
= 5.984% = 6.0%
