Explanation:
Perfect competition - A perfectly competition firm is one that is marked by a huge number of seller / producers as well as a large number of buyers . These firms produce large amounts of homogeneovs products that are sold at a price decided in the market by market force .
Explanation:
The given question cannot be answered as little information is provided. However it shall be an amount if $21,580,000. For, complete analysis we need to understand the current prices and various other variable costs. We know that the contribution margin is the Sale Price (SP) minus the Variable Cost (VC). It is the number of sales per unit that will be available to service fixed expenses and to generate the profit.
Therefore, to determine a more detailed answers more inputs are needed.
Answer:
Years to maturity Price of Bond C Price of Bond Z
4 $1,084.42 $711.03
3 $1,065.93 $774.31
2 $1,045.80 $843.23
1 $1,023.88 $918.27
Explanation:
Note: See the attached excel for the calculations of the prices of Bond C and Bond Z.
The price of each bond of the bond can be calculated using the following excel function:
Bond price = -PV(rate, NPER, PMT, FV) ........... (1)
Where;
rate = Yield to maturity of each of the bonds
NPER = Years to maturity
PMT = Payment = Coupon rate * Face value
FV = Face value
Substituting all the relevant values into equation (1) for each of the Years to Maturity and inputting them into relevant cells in the attached excel sheet, we have:
Years to maturity Price of Bond C Price of Bond Z
4 $1,084.42 $711.03
3 $1,065.93 $774.31
2 $1,045.80 $843.23
1 $1,023.88 $918.27
Answer:
$978,306
Explanation:
The computation of the unremembered liability coupons is shown below:
= (Number of coupons issued × redeemed coupon percentage) - (processed coupons) × worth of coupon
= (841,000 coupons × 73%) - (381,000 coupons) × $4.20
= (613,930 coupons - 381,000 coupons) × $4.20
= 232,930 coupons × $4.20
= $978,306
We simply deduct the processed coupons from the redeemed coupons and then multiply it by the coupon worth
Answer:
It cost $5.84 to run the LED bulb for one year if it runs for five hours a day.
Explanation:
E = Pt
= (16W)(365*5)
= 29200Wh
= 29.2 kWh
cost of operation = E($0.2/kWh)
= (29.2 kWh)($0.2/kWh)
= $5.84
Therefore, It cost $5.84 to run the LED bulb for one year if it runs for five hours a day.