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sleet_krkn [62]
3 years ago
14

What does the sarbanes-oxley act of 2002 "require the ceo and cfo to do"?

Business
1 answer:
Dafna11 [192]3 years ago
4 0

The Sarbanes-Oxley Act of 2002 requires the CEO (Chief Executive Officer) and the CFO (Chief Financial Officer) to personally certify the accuracy of the financial statement that the company has filed with the Securities and Exchange Commission  as members of senior management.

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Taylor has a retirement account that pays 4% per year compounded monthly. Every month for 20 years, Taylor deposits $444, with t
cupoosta [38]

Answer:

Taylor can withdrawn 1,374.20 dollars each month

Explanation:

Timeline:

deposits of 444 for 20 years =   withdrawals of X for 15 years

   <-----/-/-/-/-/-/-/-/-/-/-/-/-/-/-/-/-/---\\-\-\-\-\-\-\-\-\-\-\-\->

We must calcualte amount to satisfy:

future value of his deposits = present value of his withdrawals

   

We first need to get the future value of the retirement account

and then the PMT this fund can do.

<u>deposits future value:</u>

C \times \frac{(1+r)^{time} -1}{rate} = FV\\

C $ 444

time    240 (20 years x 12 months er year)

rate 0.003333333 ( 0.04 annual rate / 12 months = monthly rate)

444 \times \frac{(1+0.003333333)^{240} -1}{0.003333333} = FV\\

FV $162,847.9340

<u>withdrawals PMT:</u>

PV \div \frac{1-(1+r)^{-time} }{rate} = C\\

PV  $162,847.93

time 180

rate 0.005

162847.93 \div \frac{1-(1+0.005)^{-180} }{0.005} = C\\

C  $ 1,374.203

6 0
3 years ago
Janice started receiving an annuity payment of $1,500 per month when she turned 68 years old (expected return multiple for ordin
givi [52]

Answer: 71% or $12,780 annually.

Explanation:

To find the amount of the Annuity that represents a return on Capital each year you divide the cost of the Annuity by the total amount of the Annuity to be received if the single life annuity is used to the fullest.

First then, we would need to calculate the full value of the Annuity.

Janice expects to get $1,500 per month for 17.6 years.

That means the total value would be,

= 1,500 * 12 months * 17.6 years

= $316,800 is the Total Annuity Receivable.

Calculating the return on Capital we will have,

= Cost of Annuity / Total Annuity Receivable

= 225,000 / 316,800

= 0.71022727272

= 71%

Monthly calculated that would be,

= 0.71 (1,500 * 12)

= $12,780

The return on Capital is 71% or $12,780 annually.

8 0
3 years ago
if a reporter asks you, "When did your team stop floundering and get control of this emergency" the following is your best respo
Tomtit [17]
Your best response is ' MY TEAM INITIATED A UNIFIED, PROFESSIONAL RESPONSE FROM THE START'. This kind of response show professionalism, because you have not allow the question asked by the reporter to provoke you onto anger. Also, it show that you possess good communication skills. 
5 0
3 years ago
Nash's Trading Post, LLC had a balance in the Accounts Receivable account of $761000 at the beginning of the year and a balance
WARRIOR [948]

Answer:

4

Explanation:

receivable turnover = net credit sales / average inventory

avarage iventory = ($761000 + $841000)  / 2 = $801,000

$3,204,000 / $801,000 =  4

8 0
3 years ago
lucy invests $800 in an account that earns 6.12% annual interest compounded continuously. juan invests $1600 in an account that
Len [333]

Answer:

Both their investments will reach a similar value in 32 years, 9 months and 8 days. Both accounts will have exactly $5,606.

Explanation:

Original investment:              $800 at 6.12%                    $1,600 at 3.9%          

future value 10 years                     $1,449                                $2,346

future value 20 years                   $2,624                                $3,439

future value 30 years                   $4,753                                $5,042

future value 31 years                    $5,044                                $5,238

future value 32 years                   $5,353                                $5,442

future value 33 years                   $5,681                                 $5,655

It will take over 32 years for both investments to match their amounts.

to determine the approximate month we start with the future value in 32 years:

                                                         $5,353                          $5,442

future value in 6 months                 $5,517                           $5,548

future value in 9 months                $5,599                           $5,601

future value in 9 months                                                                          

and 5 days                                      $5,603                           $5,604

future value in 9 months                                                                          

and 8 days                                      <u>$5,606</u>                           <u>$5,606</u>

7 0
3 years ago
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