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Mkey [24]
3 years ago
13

A property title search firm is contemplating using online software to increase its search productivity. Currently an average of

40 minutes is needed to do a title search. The researcher cost is $2 per minute. Clients are charged a fee of $400. Company A’s software would reduce the average search time by 10 minutes, at a cost of $3.50 per search. Company B’s software would reduce the average search time by 12 minutes at a cost of $3.60 per search. What option would have highest productivity in terms of revenue per dollar per input?
Business
1 answer:
Brrunno [24]3 years ago
3 0

Answer:

Explanation:

Productivity per unput dollar=Fees charged from clients/total cost to firm

There are 3 options:

1. Using current software:

Av time=40 min

Researcher's cost=$2 a min

Total cost=40*2=80

Productivity per dollar input=Fees charged from clients/total cost to firm= 400/80=$5

2.

Using company A's software

Av time=30min

Cost of reducing av time=$3.5

Researcher's cost=$2

Total =30*2+3.5=63.50

Productivity per dollar input=400/63.5=6.3

3.

Using company B's software

Av time = 28 min

Cost of reducing av time=$3.6

Researcher's cost=$2

Total cost=28*2+3.6=59.6

Productivity per dollar input=400/59.6=$6.71

Answer - Using company B's software

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R.S. Green has 250,000 shares of common stock outstanding at a market price of $28 a share. Next year’s annual dividend is expec
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Answer:

WACC 6.18%

Explanation:

to get the cost of capital we solve using the gordon model:

\frac{divends}{return-growth} = Intrinsic \: Value

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f 0.00

g 0.02

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Ke 0.075357143

Then for the cost of debt, we need to calculate the YTM of the bonds:

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For the complexity this is done with excel or a financial calculator there is also an approximation formula

YTM with excel: 0.073516565

now that we good this we need to determinate the weigth of equity and debt:

250,00 shares x 28 dollars each = 7,000,000

1,500 bonds of $1,000 each at 98% = 7,350,000

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Ew: 7,000,000 / 14,350,000 = 0.487804878

Dw: 7,350,000 / 14,350,000 =0.512195122

Now we got all values and we can determinate the WACC:

WACC = K_e(\frac{E}{E+D}) + K_d(1-t)(\frac{D}{E+D})

Ke 0.075357143

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Kd 0.074

Debt Weight 0.512195122

t 0.34

WACC = 0.075357143(0.48780487804878) + 0.074(1-0.34)(0.51219512195122)

WACC 0.0617752 = 6.18%

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Answer:

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Answer:

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