Answer:
Explanation:
C(q) = 100+10q-q^2+(1/3)q^3
To find the firm marginal cost function:
Take the derivative with respect to q
MC = 10 - 2q + q^2
Assuming that the market price is p , then the profit maximising condition is:
MR = MC
p = 10 - 2q + q^2
The short-run supply curve is the marginal cost curve that lies above the average variable cost.
The average variable cost is:
AVC =VC/Q
AVC = (10q-q^2+(1/3)q^3)/Q
AVC = 10 - q + (1/3)*q^2
So, the short-run supply curve is:
SRS = 10 - 2q + q^2 if p > 10 - q + (1/3)*q^2
Answer:
---------------------- - -------------------------------
Factory Payroll 21030
Cash 21030
---------------------- - -------------------------------
Goods in process 16200
Factory Overhead 4830
Factory Payroll 21030
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Explanation: The payment of the total labor factory costs must be recorded, we debit the "Factory payroll" cost account and credit the "cash" account as they were paid in cash.
Then we must allocate these costs to the production process, therefore we debit the "goods in process" account for the amount of <u>direct labor</u> consumed, and "factory overhead" for the amount of <u>indirect labor </u>consumed, and finally credit the account " Factory payroll " for the total.
A surplus<span> is used to describe many </span>excess<span> assets including income, profits, capital and goods. A </span>surplus<span> often occurs in a budget, when expenses are less than the income taken in or in inventory when fewer supplies are used than were retained. </span>Economic surplus<span> is related to supply and demand</span>
Credit limit refers to the maximum amount of credit a financial institution extends to a client through a line of credit as well as the maximum amount a credit card company allows a borrower to spend on a single card.
Answer:
Holding period yield is 114.97%
effective yield is 8.72%
Explanation:
holding period yield=(Price at call-initial price+coupon payments)/initial price
=($970-$935)+(13*$80)/$935
=($35+$1040
)/$935
=$1075/$935
=114.97%
The effective yield is the yield to call which can be computed using the excel rate formula:
=rate(nper,pmt,-pv,fv)
nper is the number of payments before the call which is 13
pmt is the periodic payment by bond which is $1000*8%=$80
pv is the current market price of $935
fv is the bond price at end of 13 years at $970
=rate(13,80,-935,970)
rate=8.72%
