Answer:
The dollar amount that should be credited to Allowance for Uncollectible Accounts at year end is $ 12,100
Explanation:
Providing allowance for doubtful debts
A provision is made for the debts which are likely to be uncollectable by a company.This amount is used to adjast the Trade Receivable balances to show a faithful representation of assets a beusiness has at end of year.
Calculations
<em>December 31, 2018 Arundel Company`s Allowance for Doubtful debts is calculated as follows</em>
Credit Sales × % of allowed provision
$805,000 × 2.0%
$16,100
<em>Adjastment to be done in Allowance for Doubtful Debts Account:</em>
<em>Hint : Open Allowance for Doubtful Debts T Account:</em>
<u>Credits :</u>
Opening Balances 4,000
Balancing Figure (Profit and Loss) 12,100
Totals 16,100
<u>Debit:</u>
Closing Balance 16,100
Totals 16,100
Answer:
Bad debt expense for 2020 is - $ 2,234
Explanation:
Adjustment to the Allowance for Doubtful Debts (Increase or Decrease) are recorded in the Income Statement as part of Bad Debts Expenses as follows;
<em>Increase in Allowance for Doubtful debts = Increases the Bad Debts Expense</em>
<em>Decrease in Allowance for Doubtful debts = Decreases the Bad Debts Expense</em>
During the Period Allowances for Doubtful Debts are calculated as :
Allowances for Doubtful Debts = $53,600 × 6%
= $ 3,216
Bad Debt Expense = $ 3,216-$5,450
= - $ 2,234
<span>Relationship-specific adaptations are usually not required when the buying organization uses outsourcing.
False</span>
Answer:
Explanation:
The <em>minimum probability of a successful bunt that would warrant using the bunt </em>is that probability that, at least, does not decrease the probability of winning after the<em> batter hit </em>the <em>double</em>: <em>0.807.</em>
Call p the probability of a succesful sacrifice bunt.
Using a probability tree diagram:
- successful sacrifice bunt: p
- win: 0.830
- loose: 0.17
- unsucessful sacfifice bunt: ( 1 - p)
- win: 0.637
- loose: 0.363
From that, the probability of winning is 0.830(p) + 0.637(1 - p)
You want to determine p, such that 0.830(p) + 0.637(1 - p) ≥ 0.807
<u>Solve for p</u>:
- 0.830p + 0.637 - 0.637p ≥ 0.807
Rounding to thousandths, <em>the minimum probability of a succesful bunt that would warrant using the bunt is </em><u><em>0.881.</em></u>