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dusya [7]
3 years ago
10

Assume that a one-year CD purchased for $1000 pays an APR of 10% that is compounded semi-annually. How much is in the account at

the end of each compounding period? (Calculate the interest and compound it each period rather than using the compound interest formula. Round your answers to the nearest cent.)
Business
1 answer:
vfiekz [6]3 years ago
6 0

Answer:

<u><em></em></u>

  • <em>At the end of the first compounding period: </em><u>$1,050.00</u>
  • <em>At the end of the second compounding period: </em><u>$1,102.50</u>

Explanation:

<u />

<u>1. First period:</u>

  • Investment: $1,000

  • <em>APR =  10%</em> = 0.1 compounded semi-annually.

  • <em>Semi-annually compound interest</em>: 0.1 / 2 = 0.05

  • Interest earned at the end of the first period: $1,000 × 0.05 = $50.00

  • Amount in the accoun at the end of the first period:

                                                        $1,000.00 + $50.00 = $1,050.00

<u>2. Second period</u>

  • Amount in the account beginning the second period: $1,050.00

  • Semi-annually compound interest: 0.1 / 2 = 0.05

  • Interest earned in the second period:

                                                      $1,050.00  × 0.05 = $50.00 = $52.50

  • Amount in the account at the end of the second period:

                                                     $1,050.00 + $52.50 = $1,102.50

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3 years ago
Traditionally, older adults have been portrayed in a __________ manner by the american media.
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Solution:

1)

Profit function of customised bicycle customers, P1 = d1*(p1-c)

= (11000-25p1)*(p1-160)

= 11000p1-1760000-25p1^2+4000p1

= -25p1^2+15000p1-1760000

In order to the profit maximizing price, equate the first order derivative of profit function to 0

dP1/dp1 = d(-25p1^2+15000p1-1760000)/dp1 = 0

=> -50p1+15000 = 0

=> p1 = 300

Profit function of price sensitive customers, P2 = d2*(p2-c)

= (11000-45p2)*(p2-160)

= 11000p2-1760000-45p2^2+7200p2

= -45p2^2+18200p2-1760000

In order to the profit maximizing price, equate the first order derivative of profit function to 0

dP2/dp2 = d(-45p2^2+18200p2-1760000)/dp2 = 0

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------------------------------------------------------------

2)

Considering single price, p

Total profit from both segments, P = (d1+d2)*(p-160)

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= (22000-70p)*(p-160)

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= -70p^2+33200p-3520000

In order to the profit maximizing price, equate the first order derivative of profit function to 0

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3)

This is solved by Solver as follows:

[ Find the attachments ]

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2 years ago
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Answer:

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