Answer:
$20,900 times the present value of a 5-year, 11% ordinary annuity of 1’
Explanation:
For computing the required initial investment we considered the following information
Withdrawn amount = $20,900
Time period = 5 years
Rate of interest = 11%
in mathematically,
= Withdrawn amount × Present value of a 5-year, 11% ordinary annuity of 1’
By this formula we can get the required initial investment
The separating of recordkeeping from the custody of assets a limitation of an internal control system because:
- In example above, fraud could occur only if the two employees collude (agree to work together to commit fraud)
- Employee maintaining accounting records has no incentive to falsify records.
- Employee controlling asset will know if another person is maintaining records or not.
- The employee who controls/has access to an asset should not maintain that asset's accounting records.
<h3>
What is meant by Internal Control?</h3>
- Internal controls are the mechanisms, rules, and procedures implemented by a corporation to ensure the integrity of financial and accounting information, promote accountability, and stop fraud.
- Internal controls can help improve operational efficiency by improving the accuracy and timeliness of financial reporting, besides complying with laws and regulations and preventing employees from stealing assets or committing fraud.
To learn more about asset's accounting records: brainly.com/question/24012821
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Answer:
$35,000
Explanation:
Given that
Insurance = $700,000
Sustained cost = $40,000
Replacement cost = $1,000,000
Policy = 80%
The computation of amount eligible for payment is as shown below:-
Insurance required = Cost of building × Co insurance
=$1,000,000 × 0.80
= $800,000
The amount eligible for payment = (Insurance Carried ÷ Insurance Required) × Loss
= $700,000 ÷ ($1,000,000 × 80%) × ($40,000)
= $700,000 ÷ $800,000 × $40,000
= 0.875 × $35,000
= $35,000
Answer:
<em>The</em><em> </em><em>corr</em><em>ect</em><em> </em><em>answe</em><em>r</em><em> </em><em>is</em><em> </em><em>:</em><em>-</em> Measurable gain
