Answer:
$27,000
Explanation:
Allowance for doubtful accounts before adjustment $15,000
Allowance provided for the month;
$800,000*1.5% $12,000
Closing balance for Doubtful Accounts $27,000
The allowance for doubtful accounts is provided on net sales basis therefore sales are multiplied with % of bad debt allowance given in question.
Answer:
Follows are the solution to this question:
Explanation:
Some of the missing data is defined in the attached file, please find it.
Bond problem rates
Diagram values are based on the following:
Bond issuance price
Timetable for bond amortization:
please find the attachment.
Solution:
Barnes Corporation purchased 75 percent of Nobles’ common stock
During the year, Nobles reports net income of $40,000.
Hence, 75% of net income of Nobbles is attributable to Barnes Corporation.
Barnes reports for income from subsidiary prior to consolidation
= 40,000 x 75%
= $30,000
Answer:
Based on the EMV value, the best choice is to use Two suppliers
Explanation:
Is necessary to consider different amount of suppliers and evaluate the cost. We will choose the number of suppliers which offers a lower cost.
- EMV1 = cost of shutdown*super event risk + cost of shutdown*unique event risk + cost of managing supplier = 480000*.02 + 480000*0.05+16000 = 9600 + 24000 + 16000 = $ 49600
- EMV2 = cost of shutdown*super event risk + cost of shutdown*unique event risk of each supplier*unique event risk of each supplier + cost of managing 2 suppliers = 480000*.02 + 480000*0.05*.05+16000*2 = 9600 + 1200 + 16000*2 = $ 42800
- EMV3 = cost of shutdown*super event risk + cost of managing 3 suppliers = 480000*.02 + 480000*0.05*.05+16000*2 = 9600 + 16000*3 = $ 57600
Based on the EMV value, the best choice is to use Two suppliers
Answer:
1.15
Explanation:
If investment is made in equal proportions, it means that;
weight in risk free ; wRF = 33.33% or 0.3333
Let the stocks be A and B
weight in stock A ; wA = 33.33% or 0.3333
weight in stock B; wB = 33.33% or 0.3333
Beta of A; bA = 1.85
Let the beta of the other stock be represented by "bB"
Beta of risk free; bRF = 0
Beta of portfolio = 1 since it is mentioned that "the total portfolio is equally as risky as the market "
The weight of portfolio is equal to the sum of the weighted average beta of the three assets. The formula is as follows;
wP = wAbA + wBbB + wRF bRF
1 = (0.3333 * 1.85) + (0.3333*bB) + (0.3333 *0)
1 = 0.6166 +0.3333bB + 0
1 - 0.6166 = 0.3333bB
0.3834 = 0.3333bB
Next, divide both sides by 0.3333 to solve for bB;
bB = 0.3834/0.3333
w=bB = 1.15
Therefore, the beta for the other stock would be 1.15
