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maxonik [38]
2 years ago
7

The makers of Whirlpool washers and other electrical appliance manufacturers need to be concerned about the kind and availabilit

y of electricity in the global marketplace. If there were a compatibility problem, it would be the result of a _____________difference.
a. technological
b. cultural
c. societal
d. economic
Business
1 answer:
Naya [18.7K]2 years ago
3 0

Answer:

a. technological

Explanation:

since in the given situation it is mentioned that the manufactured are concerned with respect to the availability of the electricity in the global marketplace. Now when the compatibility problem is there so this is the technological difference as here the compatibility is to be seen whether it is fiited or not

Therefore the option a is correct

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3 years ago
Toy Town is considering a new toy that will cost $49,100 in startup costs. The toy is expected to produce cash flows of $47,500
Tasya [4]

Answer:

NPV with a 14.9% discount rate: 6,329.06

The toy should be produced as the NPV is positive.

IRR = 26.65%

Explanation:

First we calculate for the NPV using the given discount rate of 14.9%

We will calculate the present value of each year cash inflow:

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

Year 1 cash inflow: 47,500.00

time   1.00

rate  0.149

\frac{47500}{(1 + 0.149)^{1} } = PV  

PV   41,340.30

Year 2 cash inflow:  18,600.00

time   2.00

rate  0.149

\frac{18600}{(1 + 0.149)^{2} } = PV  

PV   14,088.76

Then, we add them and subtract the investment to get NPV

NPV = 14,088.76 + 41,340.3 - 49,100 = 6,329.06

The toy should be produced as the NPV is positive.

Now for the IRR

That is the rate at which NPV equals zero we can solve for this using the quadratic equation as there are only two cash flow:

Year 1 will discount at (1+IRR)

Year 2 will be discount at (1+IRR )^2

So we can express and recreate the quadratic formula:

18,600 X^2 + 47,500 X - 49,500 = 0

A = 18,600

B = 47,500

C = -49,100

x_1 = \frac{-b+\sqrt{b^{2} -4ac}}{2a}\\x_2 = \frac{-b -\sqrt{b^{2} -4ac}}{2a}

We can solve and get:

x1 =  0.78957

x2 = -3.3433

We take the positive value.

and now solve for IRR

\frac{1}{1+ IRR} = 0.78957\\IRR = \frac{1}{0.78957} -1

IRR = 0,2665121 = 26.65%

This will be the IRR for the project.

4 0
3 years ago
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