Answer: For 2014, Korte would report comprehensive income of $341,000.
Explanation:
Korte Company
Comprehensive income statement for 2014 (extract)
Sales revenue $1,500,000
Cost of goods sold (1,050,000)
Gross profit 450,000
Operating expenses (165,000)
<em>Other income:</em>
Unrealised gain on AFS securities 50,000
Dividends received 6,000
Comprehensive income $341,000
The information will be easier to organize and interpret if Quincy uses Transitional Matrix.
<h3>What is the Transitional Matrix ?</h3>
Transitional matrix a chart that lists job categories held in one period and shows proportion of employees in each of those job categories in a future period. Its Allows the organization to plan how to address these challenges.
<h3>What is the Transitional Matrix in HR ?</h3>
A transition matrix, or Markov matrix, can be used to model the internal flow of human resources. These matrices simply show as probabilities the average rate of historical movement from one job to another. To determine the probabilities of job incumbents remaining in their jobs for the forecasting period.
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Answer:
Which 3 reasons could be causing a large amount in the opening balance
equity account of a new client in Quick books online
1-the client has added transactions in the banking center without assigning an account to them
2-opening balances for one or more product/service items were entered during the setup process
3-the client entered an opening balance when creating a new other current asset account
4-opening balance were included when importing customers,using the import data tool
Explanation:
Answer:
Yield to call is 9.8%
Explanation:
The rate of return bonholders receives on a callable bond until the call date is called Yield to call.
Yield to Call = [ C + ( F - P ) / n ] / [ (F + P ) / 2 ]
C = Coupon Payment = $105 per year
F = Face value = $1,000
P = Call price = $1,100
n -= number of years to call = 5
Yield to Call = [ $105 + ( $1,000 - $1,100 ) / 5 ] / [ ( $1,000 + $1,100 ) / 2 ]
Yield to Call = [ $105 - 2 ] / $1,050 = $103 / $1,050 = 0.098 = 9.8%