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olga2289 [7]
3 years ago
5

1. Do you believe that auditors should be held liable for failing to discover fraud in situations such as ZZZZ Best, where top m

anagement goes to great lengths to fool the auditors? Explain. 2. Discuss the red flags that existed in the ZZZZ Best case and evaluate Ernst & Whinney’s efforts with respect to fraud risk assessment. Mintz, Steven. Ethical Obligations and Decision-Making in Accounting: Text and Cases (p. 322). McGraw-Hill Higher Education. Kindle Edition.
Business
1 answer:
Gnoma [55]3 years ago
3 0

Answer:

1.No,the Auditors should not be held liable for failing to discover the fraud.

2.The red flags in ZZZZ Best case are Account receivables,Current liabilities and Notes payables.

Explanation:

1. The auditors responsibility is to state if the financial statement prepared shows a true and fair view,and to vet compliance to statutory guidelines.They may detect fraud in the course of their audit,they can recommend but are not responsible to put control measures in place to prevent such. The management are responsible for the preparation of the financial statement and safeguarding of asset, consequently, liable for the content therein.

2. The sales were made on cash basis before the period in question,a major change in policy as such should have been well measured

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Answer:

Real return on investment: 22.9465%

Explanation:

Okay let's explain each concept we have given:

<em>Face Value</em>                                         $1,000

This is the ammount Lambert will pay at maturity

Purchase Value                                   $  960

This is the Ammount we pay for the bond

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This is what we need to determinate to see the return we got

Once we got the market Value we will do:

Market Value / Purchase Value   - 1 = rate of return

Now the <em>market value today will be the present value of the bond,</em> and the bond has the following data:

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So each year we receive the 7% of the face value ($1,000) = $70

And at the end of the bond life we receive 1,000

We need to bring this numbers at present day using the real market rate, because the economy is having inflation:

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real rate:  

(1+rate)/(1+inflation) -1 = real rate

\frac{1.08}{1.027} -1 = real rate

real rate = 5.16%

To know the present value of the bond we will have to consider:

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<em>The annuity will be </em>

70 * \frac{1-(1+0.0516)^-14}{0.0516} = 685.87

C * \frac{1-(1+rate)^-time}{rate} = present value

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<em>The present value of the 1,000 will be</em>  

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Now we will calculate the real return on the investment:

we receive 1.180,29 for 960 so the rate is

1.180,29 /960 - 1 = 0.229465 =  22.9465%

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