An equilibrium price is where the quantity of goods supplied is equal to the quantity of goods demanded. So if supplies of the said product goes down the equilibrium will go down and the price and demand will be higher.
Answer:
Option C.
Current liabilities, $420,000;
Long-term Debt, $1,260,000.
Explanation:
The reason is that the amount that will be paid within the next 12 is current liabilities, so the amount $420,000 is current liability as it will be paid within the next 12 months. So the remainder of the amount that is not payable in the next 12 months is long term liability.
Long Term Liability = $1,680,000 Total Payable Amount - $420,000 Current Liability
Long Term Liability = $1,260,000
Answer:
July 1, 2020
Dr. Account Receivable $56,000
Cr. Sales $56,000
July 9, 2020
Dr. Cash $54,880
Dr. Sales Discount $1,120
Cr. Account Receivable $56,000
Explanation:
Credit terms of 2/10, n/30 means there is a discount of 2% is available on payment of due amount within discount period of 10 days after sale with net credit period of 30 days.
As Payment of $56,000 is received within the discount period. So, the discount will be
Discount = $56,000 x 2% = $1,120
Amount Paid = $56,000 - $1,120 = $54,880
Answer:
The correct answer is 8.679%.
Explanation:
According to the scenario, the given data are as follows:
Face value (F) = $1,000
Bond value (B)= $955
Time (t) = 18 years
Yield (r) = 9.2%
First we calculate the coupon payment:
Let coupon payment = C
then,
B = C × 
By putting the value, we get
$955 = C× 
$955 = C × 8.64 + 205.11
C = 86.79
So, Coupon Rate = Coupon Payment ÷ Face value
= 86.79 ÷ 1000
= 0.08679
= 8.679%
Answer:
C) Sell £2,278.13 forward at the 1-year forward rate, F1($/£), that prevails at time zero.
Explanation:
given data
State 1 State 2 State 3
Probability 25% 50% 25%
Spot rate $ 2.50 /£ $ 2.00 /£ $ 1.60 /£
P* £ 1,800 £ 2,250 £ 2,812.50
P $4,500 $4,500 $4,500
solution
company holds portfolio in pound. so to get hedge, they will sell that of the same amount.
we get here average value of the portfolio that is
The average value of the portfolio = £ (0.25*1800 + 0.5*2250 + 0.25*2812.5)
The average value of the portfolio = 2278.13
so correct option is C) Sell £2,278.13 forward at the 1-year forward rate, F1($/£), that prevails at time zero.
