When money prices are used to facilitate comparisons of value, money is said to function as a.

On november 1, current year, rockcreek corporation invested 60,000 in a new delivery truck. the truck is being depreciated at a

omeli [17]

The answer would be the stockholders w=equity minus

8 0

3 years ago

Bretton, Inc., just paid a dividend of $3.15 on its stock. The growth rate in dividends is expected to be a constant 5 percent p

ArbitrLikvidat [17]

Answer:

$74.58

Explanation:

The price of share of the Bretton Inc in the given question shall be the present value of all the dividends associated with this share in the future years.

Present value of year 1 dividend=3.31(1+13%)^-1=$2.93

(3.15*1.05)

Present value of year 2 dividend=3.48(1+13%)^-2=$2.73

(3.31*1.05)

Present value of year 3 dividend=3.65(1+13%)^-3=$2.53

(3.48*1.05)

Present value of year 4 dividend=3.83(1+11%)^-4=$2.52

(3.65*1.05)

Present value of year 5 dividend=4.02(1+11%)^-5=$2.39

(3.83*1.05)

Present value of year 6 dividend=4.22(1+11%)^-6=$2.26

(4.02*1.05)

Present value of all the cash flows after 6 year=$59.22

[4.22(1+5%)/(9%-5%)]*(1+11%)^-6

Price of share $74.58

6 0

3 years ago

A series of monthly cash flows is deposited into an account that earns 12% nominal interest compounded monthly. Each monthly dep

nirvana33 [79]

Answer:

The amount left in the account after last withdrawal is $61,945

Explanation:

The first monthly deposit occurred on June 1, 2008 and the last monthly deposit will be on January 1, 2015 = 80 deposit

Monthly deposit = 2,100

Interest rate = 12% / 1% per month

Firstly, we calculate the future worth of the monthly deposit

FW = A(F/A, i, n)

A = 2,100, i = 1%, n= 80

FW = $2100*[(1+0.01)^80 - 1 / 0.01]

FW = $2100*[2.216715 - 1 / 0.01]

FW = $2100*(121.671)

FW = $255,509.10

We calculate the effective interest rate

i(effective) = (1 + i nominal monthly interest rate)^n - 1

i `%, n = 3(no of months in quarter)

i (effective) = (1+0.01)^3 - 1

i (effective) = (1.01)^3 - 1

i (effective) = 1.030301 - 1

i (effective) = 0.030301

i (effective) = 3.0301%

The effective quarterly interest rate is 3.0301%

We calculate the future worth of the quarterly drawings

FW = A[(1+i)^n - 1 / i]

A = 5,000(drawing), i = 3.0301%, n = 26(number of drawings)

FW = 5,000*[(1+0.030301)^26 - 1 / 0.030301]

FW = 5,000*[2.17303717 - 1 / 0.030301]

FW = 5,000*(38.71282)

FW = $193,564.10

The future worth of the quarterly withdrawal is $193,564.10

We calculate the amount left in the account after last withdrawal

Amount left in account = FW(monthly deposits) - FW(quarterly drawings)

Amount left in account = $255,509.10 - $193,564.10

Amount left in account = $61,945

Thus, the amount left in the account after last withdrawal is $61,945

6 0

3 years ago

You are considering two projects. Project 1 currently costs $15 million, which is to be paid this year; the returns are $9 milli

shtirl [24]

Answer:

$-2.38 million

$1.40 million

Explanation:

Present value is the sum of discounted cash flows

Present value can be calculated using a financial calculator

Project 1

cash flow in year 1 = 9 million

cash flow in year 2 = 5 million

i = 8%

pv = 12.6

12.6 - 15 = -2.38

Project 2

cash flow in year 1 = 10 million

cash flow in year 2 = 6 million

i = 8%

pv = 14.40

14,40 - 13 = 1.40

To find the PV using a financial calculator:

1. Input the cash flow values by pressing the CF button. After inputting the value, press enter and the arrow facing a downward direction.

2. after inputting all the cash flows, press the NPV button, input the value for I, press enter and the arrow facing a downward direction.

3 0

3 years ago

An example of an early economic public policy was:

garri49 [273]

Public<span> works projects of the Great Depression.</span>

5 0

3 years ago