Answer:
Since elasticity is 6.4, a positive figure,it is normal good and the fact that it is greater than one means it is elastic,hence option A is correct
Explanation:
The formula for income elasticity of demand is given as:
/(new quantity-old quantity)//(old price+new price)/2)/(New income-Old income)/(old income+new income)/2)
New income=$33,000
Old income=$31,900
New quantity =5 times
Old quantity=3 times
Hence=(5-3)/(3+5)/2)/(33500-31900)/(31900+33500)/2)
Elasticity=6.45
Answer:
Explanation:
Base on the scenario been described in the question, we use the following method to solve the question
d = 75 lbs/day 200 days per year
D= 15,000 lb/year H= $3/lb/year S= $16/order
The inventory level will be used by an inventory
manager to regulate the optimal time for manufacturing, if they are handling
a manufacturer's warehouse, or to demand more if the product is being stored as
stock at a store.
To solve this:
Get first the Current Assets this solved by multiplying the
current liabilities to the current ratio.
CA = $500 (1.5) = $750
Then get the inventory level by multiplying the current
asset to the product of the current liabilities and quick ratio.
Inventory level = $750 (500 x 1.1) = $412,500
Answer:
The answer is option D
Explanation:
The bond can be issued at par, at a discount or at a premium depending on the coupon rate and the market interest. The price of the bond which pays semi annual coupon can be calculated using the formula of bond price. The formula to calculate the price of the bond is attached.
First we need to determine the semi annual coupon payment, periods and YTM.
Semi annual coupon payments = 2000000 * 0.1 * 6/12 = 100000
Semi annual periods = 5 * 2 = 10
Semi annual YTM = 0.08 * 6/12 = 0.04
Bond Price = 100000 * [(1 - (1+0.04)^-10) / 0.04] + 2000000 / (1+0.04)^10
Bond Price = $2162217.916
The price of the bond is thus $2162290 approx. The difference in answers is due to rounding off.
