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VMariaS [17]
4 years ago
5

Our company is deciding whether to invest in a new machine. The new machine will increase cash flow by $324,000 per year. You be

lieve the technology used in the machine has a 10-year life; in other words, no matter when you purchase the machine, it will be obsolete 10 years from today. The machine is currently priced at $1,740,000. The cost of the machine will decline by $110,000 per year until it reaches $1,190,000, where it will remain.
a. If your required return is 13 percent, calculate the NPV today?

b. If your required return is 13 percent, calculate the NPV if you wait to purchase the machine until the indicated year. (A negative answer should be indicated by a minus sign. Do not round intermediate calculations and round your answers to 2 decimal places, e.g., 32.16.)

NPV

Year 1 $

Year 2 $

Year 3 $

Year 4 $

Year 5 $

Year 6 $
Business
1 answer:
Elza [17]4 years ago
7 0

Answer:

Initial Investment= -1740000

Year 1 324,000/1.13= 286725

Year 2 324,000/1.13^2= 253740

Year 3 324,000/1.13^3= 224548

Year 4 324,000/1.13^4=198715

Year 5 324,000/1.13^5= 175854

Year 6 324,000/1.13^6= 155623

Year 7 324,000/1.13^7=137720

Year 8 324,000/1.13^8= 121876

Year 9 324,000/1.13^9=  107855

Year 10 (324,000+1,190,000)/1.13^10= 446007

=2,108,663-1,740,000= 368663

Explanation:

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Suppose that the market demand curve for bean sprouts is given by P = 1,660 - 4Q, where P is the price and Q is total industry o
a_sh-v [17]

Answer:

In equilibrium, total output by the two firms will be option e= 300.  

Q = q_{1} + q_{2}

Q = 100 + 200

Q = 300

Explanation:

Data Given:

Market Demand Curve = P = 1660-4Q

where, P = price and Q = total industry output

Each firm's marginal cost = $60 per unit of output

So, we know that Q =  q_{1} + q_{2}

where q_{} being the individual firm output.

Solution:

P = 1660-4Q

P = 1660- 4(q_{1} + q_{2})

P = 1660 - 4q_{1} - 4q_{2}

Including the marginal cost of firm 1 and multiplying the whole equation by q_{1}

Let's suppose new equation is X

X =  1660q_{1} - 4q_{1} ^{2} - 4q_{1}q_{2} - 60q_{1}

Taking the derivative w.r.t to q_{1}, we will get:

X^{'} = 1660 - 8q_{1} - 4q_{2} - 60 = 0

Making rearrangements into the equation:

8q_{1} + q_{2} = 1660 - 60

8q_{1} + q_{2} = 1600

Dividing the whole equation by 4

2q_{1} +q_{2} = 400

Solving for q_{1}

2q_{1} = 400 - q_{2}

q_{1} = 200 - 0.5 q_{2}  

Including the marginal cost of firm 1 and multiplying the whole equation by q_{2}

P = 1660 - 4q_{1} - 4q_{2}

Let's suppose new equation is Y

Y =  1660q_{2} - 4q_{1}q_{2} -4q_{2} ^{2} - 60q_{2}

Pugging in the value of q_{1}

Y =  1660q_{2} - 4q_{2}(200 - 0.5 q_{2}) -4q_{2} ^{2} - 60q_{2}

Y =  1660q_{2} - 800q_{2} +2q_{2} ^{2} -4q_{2} ^{2} - 60q_{2}

Y =  1600q_{2} - 800q_{2} -2q_{2} ^{2}

Taking the derivative w.r.t q_{2}

Y^{'} = 1600 - 800 - 4q_{2} = 0

Solving for q_{2}

4q_{2} = 800

q_{2} = 200

q_{1} = 200 - 0.5 q_{2}

Plugging in the value of q_{2} to get the value of q_{1}

q_{1} = 200 - 0.5 (200)

q_{1} = 200 - 100

q_{1} = 100

Q = q_{1} + q_{2}

Q = 100 + 200

Q = 300

Hence, in equilibrium, total output by the two firms will be option

e= 300.

5 0
3 years ago
Mario owns a store that sells skateboard equipment. Mario understands that people are most likely to notice his headline text in
Shalnov [3]
What Mario should do from including this in his headline is being considerate on how he is doing from knowing how the people are going to be apparently right to give note in his own headline he created by using a text ad.
6 0
3 years ago
When assuming nonconstant growth in dividends, to avoid the problem of having to forecast and discount an infinite number of div
Sergio039 [100]

To avoid the problem of having to forecast and discount an infinite number of dividends, we must require that the dividends start to grow at a fixed rate in the future.

<h3>What are dividends?</h3>

Dividends are payments made by a company to its shareholders. This money is taken from the total profits made by the company. The remaining money after the payment of dividends goes to re-investment in order to grow the company.

Therefore, we can confirm that in order to avoid the problems presented in the question regarding dividends, we must require that they grow at a fixed rate in the future.

To learn more about profit visit:

brainly.com/question/1494270?referrer=searchResults

4 0
3 years ago
suppose that there are no crowding out effects and the mpc is .9. by how much must the government increase expenditures to shift
user100 [1]

Answer: The answer is $ 1 billion.

Explanation:

MPC stands for the marginal propensity to consume.

If MPC is 9 it implies that the multiplier is 10 i.e 1/(1-0.9). The rise in aggregate demand is equal to multiplier times change in government expenditures so to boost aggregate demand by 10 billion dollar government has to increase expenditure by Dollar 1 billion.

7 0
3 years ago
An investment has an expected return of 11 percent per year with a standard deviation of 26 percent. Assuming that the returns o
Keith_Richards [23]

Answer:

P(X

And we can find this probability using the normal standard distribution table or excel and we got:

P(Z

Explanation:

Previous concepts

Normal distribution, is a "probability distribution that is symmetric about the mean, showing that data near the mean are more frequent in occurrence than data far from the mean".

The Z-score is "a numerical measurement used in statistics of a value's relationship to the mean (average) of a group of values, measured in terms of standard deviations from the mean".  

Solution to the problem

Let X the random variable that represent the expected return, and for this case we know the distribution for X is given by:

X \sim N(11,26)  

Where \mu=11 and \sigma=26

We are interested on this probability

P(X

And the best way to solve this problem is using the normal standard distribution and the z score given by:

z=\frac{x-\mu}{\sigma}

If we apply this formula to our probability we got this:

P(X

And we can find this probability using the normal standard distribution table or excel and we got:

P(Z

4 0
3 years ago
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