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Ann [662]
3 years ago
15

You are given the following information concerning two stocks that make up an index.

Business
1 answer:
ExtremeBDS [4]3 years ago
5 0

Answer:

111

Explanation:

Given that,

Beginning index value = 100

Beginning value:

= Kirk, Inc. + Picard Co.

= (No. of shares outstanding × Price per share)

= (40,000 × $38) + (28,500 × $73)

= $1,520,000 + $2,080,500

= $3,600,500

Ending value:

= Kirk, Inc. + Picard Co.

= (No. of shares outstanding × Price per share)

= (40,000 × $42) + (28,500 × $81)

= $1,680,000 + $2,308,500

= $3,988,500

Index level at the end of the year:

= (Ending value ÷ Beginning value) × Beginning index value

= ($3,988,500 ÷ $3,600,500) × 100

= 1.11 × 100

= 111

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4 years ago
Bruno's is analyzing two machines to determine which one it should purchase. The company requires a rate of return of 14.6 perce
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Answer:

Machine A; because it will save the company about $13,406 a year

Explanation:

The computation is shown below:

Equate Annual Cost = PV of Cash Outflow ÷  PVAF (r%, n)

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Year            CF          PVF  at 14.6%           Disc CF

0            $3,18,000.00    1.0000                 $3,18,000.00

1              $ 8,700.00   0.8726                 $7,591.62

2             $8,700.00   0.7614               $6,624.45

3 $      8,700.00           0.6644 $      5,780.50

PV of Cash Outflow                               $3,37,996.58

PVAF(14.6%,3)                                          2.2985

PV of Cash Outflow                            $1,47,053.69

For Machine B:

Year             CF                PVF at 14.6%                  Disc CF

0              $2,47,000.00       1.0000                    $2,47,000.00

1                $9,300.00       0.8726                        $8,115.18

2               $9,300.00       0.7614                        $7,081.31

PV of Cash Outflow                                          $2,62,196.49

PVAF(14.6%,2)              1.6340

PV of Cash Outflow     $1,60,459.86

So the machine cost would be purchased as it lower the cost by $13,406.17

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Your money will double in approximately 11 years and quadruple in approximately 22.

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3 years ago
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