Answer:
a. Groupo sells goods to MTN for $1,000,000, payment due at delivery.
- transaction price = $1,000,000
- revenue recognized once the goods are delivered
No journal entry is required until goods are delivered and accepted.
b. Groupo sells goods on account to Grifols for $800,000, payment due in 30 days.
- transaction price = $800,000
- revenue recognized immediately since goods were already delivered
The journal entry:
Dr Accounts receivable 800,000
Cr Sales revenue 800,000
c. Groupo sells goods to Magnus for $500,000, payment due in two installments, the first installment payable in 18 months and the second payment due 6 months later. The present value of the future payments is $464,000.
- transaction price = $480,000
- revenue recognized immediately since goods were already delivered
The journal entry:
Dr Notes receivable 500,000
Cr Sales revenue 480,000
Cr Discount on notes receivable 20,000
Answer: Reduce output
Explanation: Profit = Total Revenue – Total Costs
Therefore, profit maximization occurs therefore, profit maximization occurs at the most significant gap or the biggest difference between the total revenue and the total cost.
TC = AC×Q = $4×500 = $2,000
Theoretically, profit maximization occurs where MR = MC
From the forgoing, producing an extra unit will increase the cost of the company thereby reducing profit.
The company should reduced output to around 499 units or less
Answer:
$880.31
Explanation:
For computing the new price of the bond we need to apply the present value formula i.e to be shown in the attachment
Given that,
Assuming Future value = $1,000
Rate of interest = 8.6% ÷ 2 = 4.3%
NPER = 8 years × 2 =
PMT = $1,000 × 6.5% ÷ 2 = $32.5
The formula is shown below:
= -PV(Rate;NPER;PMT;FV;type)
So, after applying the above formula, the present value is $880.31
<span>The answer to this
question is False. Sanctions do not only rarely achieve their goal of forcing
change in the targeted country, but they also tend to produce collateral
economic damage in the nations that do apply them.</span>
Annual Compound Formula is:
A = P( 1 + r/n) ^nt
Where:
A is the future value of the investment
P is the principal investment
r is the annual interest rate
<span>n is the number of
interest compounded per year</span>
t is the number of years the money is invested
So for the given problem:
P = $10,000
r = 0.0396
n = 2 since it is semi-annual
t = 2 years
Solution:
A = P( 1 + r/n) ^nt
A = $10,000 ( 1 + 0.0396/2) ^ (2)(2)
A = $10000 (1.00815834432633616)
A = $10,815.83 is the amount after two years
