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Vsevolod
2 months ago
8

You are working in an open-plan office. the workstations are badly arranged. you do not have sufficient space to store everythin

g you need on your desk. furthermore, you have to walk far. the problem will be resolved for you in a couple of months because you will change jobs. what would you do?
Business
1 answer:
Katen [3.5K]2 months ago
7 0
<span>Even if you are currently working in a disorganized open-plan office where the workstations are poorly set up, making it difficult to keep your desk tidy and requiring inconvenient walking distances, it would be wise to collaborate with your coworkers to rearrange the office furniture and create a more efficient workspace, especially knowing that your change in jobs will occur in a couple of months.</span>
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A store offers two payment plans. Under the installment plan, you pay 25% down and 25% of the purchase price in each of the next
Katen [3525]

Answer:

a-1) Present value of the installment option is $93.08.

      Present value for immediate bill payment is $90.

a2) Opting to pay the bill immediately is the preferable choice.

b-1) Present value of the installment option amounts to $88.65.

b-2) In this scenario, paying in installments is the better option.

Explanation:

a-1) To determine the present value of the installment plan, the payments occur as follows: $25 immediately, followed by $25 at the end of each of the next 3 years. This setup constitutes an annuity due, and the present value can be calculated as follows:

Present value =PMT*\frac{[1-(1+i)^-^n]}{i}*(1+i)

PMT denotes the annuity payment at the start of each period, which is $25.

             i signifies the interest rate compounded per period.

=0.05

            n represents the number of payment periods, which amounts to 4.

Present value =25*\frac{[1-(1+0.05)^-^4]}{0.05}*(1+0.05) =$93.08

The present value of immediate bill payment equals $100, reduced by the 10% discount, calculated as $100 * 0.9 = $90.

a-2) Paying immediately is advantageous since it costs $90 compared to the $93.08 present value of installments.

b1) If the installment payments do not commence for another year, the present value of the payment series is computed as:

Present value =PMT*\frac{[1-(1+i)^-^n]}{i}*\frac{(1+i)}{1+1}

                                          = PMT*\frac{[1-(1+i)^-^n]}{i}

                                          = 25*\frac{[1-(1+0.05)^-^4]}{0.05} = 88.65

b-2) In this instance, paying via installments is better as it is less expensive at $88.65 compared to the immediate payment's present value at $90.

4 0
2 months ago
marketing student is estimating the average amount of money that students at a large university spent on sporting events last ye
Nady [3600]
The correct choice is Option A.
7 0
1 month ago
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The following cost and revenue information pertains to the new CD:
Free_Kalibri [3773]

Answer:

Details on Costs and Revenue associated with the new CD

e. None of the alternatives given

Explanation:

a) Data and Calculations:

Variable expenses:

Direct materials and labor:    $2.50/CD

Royalties for songwriters:          $0.70/CD

Royalties for recording artists: $2.00/CD

Overall variable cost                     $5.20/CD

Price for CD Distributor: $10.00/CD

Contribution margin                       $4.80/CD

Fixed Costs:

Costs for advertising & promotion:           $380,000

Overhead for Sony Records Inc.: $300,000

Total fixed expenses                         $680,000

To find the break-even point = Total fixed costs/Contribution per unit

= $680,000/$4.8 = 142,000 CDs

Given that they have sold 100,000 CDs

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Natalie intends to achieve a 25% profit on a sale of $70,000. To calculate, she does the following:

(125 ÷ 100) × 70000 = $87500.

Natalie aims for $87500, however, the agent will take a 6% commission on the sale price, so she must include this amount, calculated as:

(106 ÷ 100) * 87500 = $92750.

For the total of $92750, there is an additional closing cost of $1200,

This gives us $92750 + $1200 = $93950.

When rounding $93950 to the nearest hundred, we arrive at $94000.

Therefore, to secure a 25% profit, Natalie should set the final sale price at $94000.

7 0
2 months ago
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