The implicit interest based on the information given is $165.
<h3>How to calculate the interest?</h3>
It should be noted that the implicit interest is calculated as:
= Inventory worth × Discount rate
= $16500 × 1%
= $165
Therefore, the implicit interest based on the information given is $165.
Learn more about interest on:
brainly.com/question/24080432
#SPJ1
Answer:
$24,000
Explanation:
Since in the question it is provided that there is a sale value of the videos to its customers i.e. $24,000 also the collection is of $22,000 and the remaining balance i.e. $2,000 is expected to collect in Jan 2020
Based on the above information, the revenue should be reported on the income statement at the $24,000 as this amount represent the sale value of the videos to its customers and hence, the same is to be considered
Hence, 24,000 would be reported as a revenue in the income statement
Answer:
Dr Rent revenue
Cr Unearned rent revenue, $4,500
Explanation:
Preparation of XYZ Company Journal entry
Since we were told that the Company received the amount of $18,000 on April 1, 2020 for a one year's rent paid in advance in which the transaction has a credit to a nominal account, this means we have to record the transaction by Debiting Rent revenue with 4,500 and Crediting Unearned rent revenue, with the same amount of $4,500 calculated as
(3/12 x $18,000 ).
Dr Rent revenue
Cr Unearned rent revenue, $4,500
(3/12 x $18,000 )
Answer:
$220,000
Explanation:
Calculation to determine How much income from self-employment did Samuel earn from STU
Using this formula
Income from self-employment =Guaranteed payment received+(Interest rate*Ordinary income)
Let plug in the formula
Income from self-employment=$120,000+(25%*$400,000)
Income from self-employment=$120,000+$100,000
Income from self-employment=$220,000
Therefore the amount of income from self-employment that Samuel earn from STU is $220,000
Answer:
8.54%
Explanation:
Current Index value:
= [current total market value of index stocks] ÷ [Base year total market value of index stocks] × Base year index value
= [(69 × 35000) + (122 × 32500)] ÷ [(63 × 35000) + (113 × 32500)] × 100
= 108.54
Return in percent:
= ( 108.54 - 100 ) ÷ 100
= 8.54%
Therefore, the value-weighted return for the index is 8.54%.
