Please help will mark brainliest!

What type of account is typically the most liquid?

wolverine [178]

They are checking accounts, savings accounts, certificate of deposit, and exchange traded funds.
hope this helps

3 0

3 years ago

Read 2 more answers

What is the present value of the future cash flows, if you also could earn $110,000 per year rent on the property? The rent is p

dem82 [27]

Answer:

a. The present value of the sales price is $1.657 million.

b. No. This is because an investment in the property will result in a negative net present value (NPV) of $0.443 million.

c-1. The present value of the future cash flows is $2.122 million.

c-2. Yes. Yes. This is because an investment in the property will result in a positive net present value (NPV) of $0.022 million.

Explanation:

Note: This question is not complete. The complete question is therefore presented before answering the question as follows:

You can buy property today for $2.1 million and sell it in 6 years for $3.1 million. (You earn no rental income on the property.)

a. If the interest rate is 11%, what is the present value of the sales price? (Do not round intermediate calculations. Enter your answer in millions rounded to 3 decimal places.)

b. Is the property investment attractive to you?

c-1. What is the present value of the future cash flows, if you also could earn $110,000 per year rent on the property? The rent is paid at the end of each year. (Do not round intermediate calculations. Enter your answer in millions rounded to 3 decimal places.)

c-2. Is the property investment attractive to you now?

The explanation to the answers is now provided as follows:

a. If the interest rate is 11%, what is the present value of the sales price? (Do not round intermediate calculations. Enter your answer in millions rounded to 3 decimal places.)

The present value of the sales price can be calculated using the simple present value formula as follows:

PV = FV / (1 + r)^n ……………………….. (1)

Where;

PV = Present value of the sales price = ?

FV = Future value or the sales price in 6 years = $3.1 million

r = interest rate = 11%, or 0.11

n = number of years = 6

Substitute the values into equation (1), we have:

PV = $3.1 / (1 + 0.11)^6

PV = $3.1 / 1.11^6

PV = $3.1 / 1.870414552161

PV = $1.65738659187525 million

Rounding to 3 decimal places, we have:

PV = $1.657 million

Therefore, the present value of the sales price is $1.657 million.

b. Is the property investment attractive to you?

No. This is because an investment in the property will result in a negative net present value (NPV) of $0.443 million.

The negative net present value (NPV) of $0.443 million is determined as follows:

NPV = Present value of the sales price - Acquisition cost = $1.657 million - $2.1 million = -$0.443 million

c-1. What is the present value of the future cash flows, if you also could earn $110,000 per year rent on the property? The rent is paid at the end of each year. (Do not round intermediate calculations. Enter your answer in millions rounded to 3 decimal places.)

The present value of the future cash flows can be calculated using the following steps:

Step 1: Calculation of the present value of the $110,000 per year rent

Since the rent is paid at end of each year, this can be calculated using the formula for calculating the present value of an ordinary annuity as follows:

PVR = P * ((1 - (1 / (1 + r))^n) / r) …………………………………. (2)

Where;

PVR = Present value of yearly rent = ?

P = Annual rent =$110,000

r = interest rate = 11%, or 0.11

n = number of years = 6

Substitute the values into equation (2) to have:

PVR = $110,000 * ((1 - (1 / (1 + 0.11))^6) / 0.11)

PVR = $110,000 * 4.23053785373826

PVR = $465,359.163911209

Converting to million and rounded to 3 decimal places, we have:

PVR = $0.465 million

Step 2: Calculation of the present value of the future cash flows

Present value of future cash flows = Present value sales price + Present value of annual rent ……. (3)

Where;

Present value sales price = $1.657 million, as already calculate in part a above

Present value of annual rent = PVR = $0.465 million

Substituting the values into equation (3), we have:

Present value of future cash flows = $1.657 million + $0.465 million = $2.122 million

Therefore, the present value of the future cash flows is $2.122 million.

c-2. Is the property investment attractive to you now?

Yes. This is because an investment in the property will result in a positive net present value (NPV) of $0.022 million.

The positive net present value (NPV) of $0.022 million is determined as follows:

NPV = Present value of tof the future cash flows - Acquisition cost = $2.122 million - $2.1 million = 0.0219999999999998 million

Converting to million and rounded to 3 decimal places, we have:

NPV = $0.022 million

6 0

3 years ago

Brazil has a population of about 210 million, with about 150 million over the age of 15. Of these, an estimated 25 percent, o

kvasek [131]

Answer:

B. Since the development of human capital is an important determinant of economic growth, Brazil's literacy and reading rates suggests its potential economic growth rate is lower.

Explanation:

According to the New Growth Theory, it is both human desire and capital the factors that drive economic growth the most.

A literate population that does not read a lot means a lower level of human capital for Brazil, which in turn means that Brazil has a lower potential for economic growth. In order to increase economic growth, the Brazilian government should promote readership among its population.

3 0

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

4 years ago

Sahia company bought a building for 90,000 cash and the land on which it was located for 1,10,000 cash. The company paid a trans

Alexxandr [17]

Answer:

Sahia Company

1. Net book value of the property at the end of year 2 = $217,800.

2. Journal entry to record the purchase:

Debit Property (land and building) $241,000

Credit Cash Account $241,000

To record the acquisition of the property.

3. Straight-line depreciation (on building only) = $11,600.

Explanation:

a) Data and Calculations:

Bought building for cash = $90,000

Bought land for cash = 110,000

Transfer cost = 10,000

Renovation on building = 31,000

Book value of property = $241,000

Depreciation:

Building cost = $90,000

Transfer cost 4,500 ($10,000*90,000/200,000)

Renovation 31,000

Total cost = $125,500

Residual value 9,000

Depreciable value = $116,000

Depreciation per annum = $11,600 ($116,000/10)

a) Land is not subject to depreciation and its value is $115,500 or $110,000 + 5,500 ($10,000*110,000/200,000).

b) The net book value of the property at the end of year 2 is

Building $125,500 - 23,200 = $102,300

Land = 115,500

Net book value of property = $217,800

6 0

3 years ago