Answer:
Their cost of units completed for direct materials is $1,52,000.
Explanation:
Cost of units completed for direct materials
= Units completed and transferred *Direct material EUP cost
= 38,000 *$4.00
= $1,52,000
Therefore, Their cost of units completed for direct materials is $1,52,000.
Answer:
d. $1050.
Explanation:
We multiply each account balance by the expected uncollectible amount and then addd them to get the expected total for doutful accounts
![\left[\begin{array}{cccc}Date&Amount&Expected&uncollectible\\$not due&10000&0.02&200\\$up to 30&5000&0.05&250\\$up to 60&3000&0.1&300\\$more than 61&800&0.5&400\\&&Total&1150\\\end{array}\right]](https://tex.z-dn.net/?f=%5Cleft%5B%5Cbegin%7Barray%7D%7Bcccc%7DDate%26Amount%26Expected%26uncollectible%5C%5C%24not%20due%2610000%260.02%26200%5C%5C%24up%20to%2030%265000%260.05%26250%5C%5C%24up%20to%2060%263000%260.1%26300%5C%5C%24more%20than%2061%26800%260.5%26400%5C%5C%26%26Total%261150%5C%5C%5Cend%7Barray%7D%5Cright%5D)
Balance of the allowance account: 100
The expense will be the adjustment made on the allowance to get the expected balance of 1,150
1,150 - 100 = 1,050
we increase the allowance bu 1,050 to get our expected uncollectible fro maccounts receivable agaisnt the bad debt expense ofthe period.
Answer:
$21,800
Explanation:
The computation of 4-year revenue is as shown below:-
Bond Income of 4th Year = Face amount × Bond × 1 ÷ 2
= $500,000 × 8% × 1 ÷ 2
= $20,000
Interest Revenue = Bond Income + Amount of Discount Amortized
= $20,000 + $1,800
= $21,800
Therefore for computing the interest revenue we simply bond income with the amount of discount amortized.
Answer:
Bond Price = $951.9633746 rounded off to $951.96
Explanation:
To calculate the quote/price of the bond today, which is the present value of the bond, we will use the formula for the price of the bond. As the bond is an annual bond, we will use the annual coupon payment, annual number of periods and annual YTM. The formula to calculate the price of the bonds today is attached.
Coupon Payment (C) = 1000 * 10% = $100
Total periods remaining (n) = 3
r or YTM = 12%
Bond Price = 100 * [( 1 - (1+0.12)^-3) / 0.12] + 1000 / (1+0.12)^3
Bond Price = $951.9633746 rounded off to $951.96