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ExtremeBDS
11 days ago
10

Runnin' Wild Family Fun Center bought new go-karts for its recreation facility. The useful life is 6 years. The go-karts had a t

otal cost of $5,100 and will generate $1,700 total cash inflows each year for the life of the go-karts. The residual value of the go-karts is $650. The payback period in years is closest to
A) 3.38.B) 3.00.C) 2.62.D) 2.17.
Business
1 answer:
arsen [3.2K]11 days ago
3 0

Answer:

The payback period is approximately;

B). 3.00

Explanation:

Step 1: Identify the total expense of the go-kart

Using the formula;

Total cost = purchase cost + annual depreciation × number of years

where;

purchase cost = $5,100

assume annual depreciation = 0

the years to recoup = n

Inserting values, we get;

Total cost = 5,100 + (0 × n) = 5,100

Step 2: Total cash inflows

Total cash inflows = (1,700 × n) = 1,700n

Step 3: Determine the payback duration

Setting total expense equal to total cash inflow

5,100 = 1,700n

n = 5,100/1,700

n = 3

The payback timeframe in years is therefore approximately 3 years

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Project A has cash flows of –$74,900, $18,400, $26,300, and $57,100 for Years 0 to 3, respectively. Project B has cash flows of
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Respuesta:

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El Proyecto B debe ser rechazado NPV -7,086.76

Explicación:

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\frac{Nominal}{(1 + rate)^{time} } = PV

la tasa para cada flujo de caja será del 11.5%

el tiempo corresponderá al año del flujo de caja

y el valor nominal de cada flujo de caja

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Año 1

\frac{18400}{(1 + 0.115)^{1} } = PV  

PV   16,502.24

Año 2

\frac{22700}{(1 + 0.115)^{2} } = PV  

PV   18,258.96

Año 3

\frac{51500}{(1 + 0.115)^{3} } = PV  

PV   37,152.04

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El Proyecto B debe ser rechazado NPV -7,086.76

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PV   16,502.24

Año 2:

\frac{26300}{(1 + 0.115)^{2} } = PV  

PV   21,154.66

Año 3:

\frac{57100}{(1 + 0.115)^{3} } = PV  

PV   41,191.87

Total flujo de caja descontado: 78,848.77

NPV:flujo de caja descontado - inversión

78,848.77 - 74,900 = 3,948.77‬

El Proyecto A debe ser aceptado NPV 3,948.77

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