Answer:
$66,800
Explanation:
The computation of the amount of production cost assigned to product A but before that first we have to calculate the overhead rate which is shown below:
Overhead rate = Overhead Cost ÷ Total Labor Cost
= $60,000 ÷ ($30,000 + $16,000)
= $1.30
Now
Overhead Cost assigned to product A is
= $1.30 × $16,000
= $20,800
So, the Production costs assigned to product A is
= Direct Materials cost + Direct Labor cost + Overhead Cost
= $30,000 + $16,000 + $20,800
= $66,800
C- To summarize the main point of the paragraph
Answer:
Real GDP @ Constant Prices , Nominal GDP @ Current Prices
Explanation:
GDP is sum total of gross value of goods produced by an economy in its domestic territory during a given period of time (financial year) .
'Value' = Price X Quantity .
Nominal GDP takes current year prices to calculate GDP , Real GDP Constant (Base Year prices) to calculate GDP. So - Real GDP is a better measure of Economic Growth because it changes only due to change in 'quantity' of pr0duction (prices same) , but - Nomial GDP is a worse measure of Economic growth because it changes not only with 'quantity' of production & also with price change only (current price) .
Hence , Real GDP is also better for time series or Cross sectional Comparison .
However , Nominal GDP can be converted into Real GDP using GDP Deflator
( Nominal GDP / Real GDP ) x 100
Answer:
The answer is B. -97.7.
Explanation:
As the question gives us the spot rate, the interest rates of two countries, We can apply the covered interest parity to calculate the 90-day forward exchange rate JPY/AUD from which 90-day forward points can be derived.
F = S x ( 1+ Rjpy) / ( 1+ Raud); in which Rjpy denoted as JPY interest rate ( 0.15% per annum) while Raud is AUD interest rate ( 4.95% per annum).
F = 82.42 x (1+ 0.15% x 90/360) / ( 1 + 4.95% x 90/360) = 81.443
=> The 90-day forward points is : 100 x ( F-S) = 100 x ( 81.443 - 82.42) = -97.7
Answer:
Interest payment = Interest rate per period × par value
5.5 percent coupon corporate bond (paid semi-annually)
Interest payment = 1/2 × 0.055 × 1000 = $27.5
6.45 percent coupon Treasury note (Treasury makes semi-annual coupons)
Interest payment = 1/2 × 0.0645 × 1000 = $32.25
Zero coupon bond:
Interest = 0 × 1000 = $0