Answer:
The marginal revenue = $2
Explanation:
Firstly we calculate the value in dollars for the number of boxes sold
For 100 boxes, we have 100 * 2 = $200
For 200 boxes, we have 200 * 2 = $400
Mathematically, the marginal revenue = (cost of 200 boxes- cost of 100 boxes)/difference in quantity
= (400-200)/(200-100) = 200/100 = $2
Thus affirms the fact that for a perfectly competitive firm, marginal revenue MR = P (price)
Answer:
$15.64
Explanation:
first we must determine the market value of the bond without the warrants:
PV of face value = $1,000 / (1 + 3.5%)⁵⁰ = $179.05
PV of coupon payments = $25 x 23.45562 (PV annuity factor, 3.5%, 50 periods) = $586.39
market value = $765.44
the market value of the 15 warrants = $1,000 - $765.44 = $234.56
market value per warrant = $234.56 / 15 = $15.64
What?
Explanation:
Good Luck
We have that the january units cost 2400*45=108000$. Also, February's cost is going to be 3700*45=166500$. We have that for January, the ending balance needs to be 70% of the stock for February. Hence, it needs to be 70%*166500=116500$. Hence, we will need to pay for the units 108000$ and also 116500$; Thus, the total money that needs to be invested in January is 224500$. However, we already have 37250$, so the total inflow of money is 187250$. Hence, the correct choice is that on January we need 187300$.
(For February, we need to put in 166500$ and also 51800 need to be available at the end of the month. Thus, the total cost needs to be 218300$. However, 116500$ are already available from January. Hence, the total inflow for February is 101800$.
The total from both months is: 187250+101800=289050$)
