1answer.
Ask question
Login Signup
Ask question
All categories
  • English
  • Mathematics
  • Social Studies
  • Business
  • History
  • Health
  • Geography
  • Biology
  • Physics
  • Chemistry
  • Computers and Technology
  • Arts
  • World Languages
  • Spanish
  • French
  • German
  • Advanced Placement (AP)
  • SAT
  • Medicine
  • Law
  • Engineering
Aleks [24]
3 years ago
13

Last year a large trucking company delivered 9.5 x 10^5 tons of goods with an average value of $20,000 per ton. What was the tot

al value of the goods delivered? Write the answer in scientific notation.
Business
2 answers:
Reika [66]3 years ago
7 0
9.5 x 10^5 = 950.000
950.000 x 20.000 = 19.000.000.000
the decimal of 19.000.000.000 is 1.9 x 10^9

hope this help
mariarad [96]3 years ago
5 0

Just took the test

1.9 X 10 (squared)10

You might be interested in
The 7 percent bonds issued by Modern Kitchens pay interest semiannually, mature in eight years, and have a $1,000 face value. Cu
shtirl [24]

Answer: 6.5%

The yield to maturity is 6.496% (approximated to 6.5% to nearest tenth)

Explanation:

Using the formula (semi annually YTM)

YTM = C + (fv - pv) /t ÷ (fv + pv)/2

C= coupon rate = 7%(1000)= $70

fv = face value = $1,000

pv = price value = $1,032

t = Time to maturity in years = 8years

C + (fv - pv) /t = 70 + (1000–1032)/8

= 70 – (32 /8) =66

(fv + pv) /2 = (1000 + 1032) /2

= 2032 / 2

= 1016

YTM = 66 / 1016

YTM = 0.06496

In % = (6496 / 100,000) × 100

= 6.496%

Approximately.... 6.5%

8 0
3 years ago
What is Jensen's alpha of a portfolio comprised of 45 percent portfolio A and 55 percent of portfolio B? Portfolio Average Retur
inn [45]

Answer:

The Jensen's alpha of a portfolio comprised of 45 percent portfolio A and 55 percent of portfolio B = 2.04 %

Explanation:

<em>Solution</em>

Given that:

Now,

The Jensen’s alpha of a Portfolio is computed by applying  the formula  below:

Jensen's alpha = Portfolio Return − [Risk Free Rate of Return + ( Portfolio Beta * (Market Rate of Return − Risk Free Rate of Return ) ) ]

For the information given in the question we have the following,

The Risk free rate of return = 3. 1%

In order to find the Jensen’s alpha we have to first get the following from the information given in the question :

1. Portfolio Return

2. Portfolio Beta

3.Market Rate of Return

Thus,

(A)Calculation of Portfolio Return :

The formula for calculation of Portfolio Return is  given as:

E(RP) = ( RA * WA )+ ( RB * WB )

Where

E(RP) = Portfolio Return

RA = Average Return of Portfolio A ; WA = Weight of Investment in Portfolio A

RB = Average Return of Portfolio B ;  WB = Weight of Investment in Portfolio B

For the information given in the question we have the following:

RA = 18.9 %, WA = 45 % = 0.45, RB = 13.2 %,  WB = 55 % = 0.55

By applying the values in the formula we have

= ( 18.9 % * 0.45 ) + ( 13.2 % * 0.55 )

= 8.5050 % + 7.2600 % = 15.7650 %

(B). Calculation of Portfolio Beta:

Now,

The formula for calculating the Portfolio Beta is

ΒP = [ ( WA * βA ) + ( WB * βB ) ]

Where,

βP = Portfolio Beta

WA = Weight of Investment in Portfolio A = 45 % = 0.45 ; βA = Beta of Portfolio A = 1.92

WB = Weight of Investment in Portfolio B = 55 % = 0.55 ; βB = Beta of Portfolio B = 1.27

By Applying the above vales in the formula we have

= ( 0.45 * 1.92 )   + ( 0.55 * 1.27 )

= 0.8640 + 0.6985

= 1.5625

(C). Calculation of Market rate of return :

Now,

The Market Risk Premium = Market rate of return - Risk free rate

From the Information given in the Question we have

The Market Risk Premium = 6.8 %

Risk free rate = 3. 1 %

Market rate of return = To find

Then

By applying the above information in the Market Risk Premium formula we have

6.8 % = Market rate of Return - 3.1 %

Thus Market rate of return = 6.8 % + 3.1 % = 9.9 %

So,

From the following  information, we gave

Risk free rate of return = 3.1% ; Portfolio Return = 15.7650 %

The Portfolio Beta = 1.5625 ; Market Rate of Return = 9.9 %

Now

Applying the above values in the Jensen’s Alpha formula we have

The Jensen's alpha = Portfolio Return − [Risk Free Rate of Return + ( Portfolio Beta * (Market Rate of Return − Risk Free Rate of Return )) ]

= 15.7650 % - [ 3.1 % + ( 1.5625 * ( 9.9 % - 3.1 % ) ) ]

= 15.7650 % - [ 3.1 % + ( 1.5625 * 6.8 % ) ]                  

= 15.7650 % - [ 3.1 % + 10.6250 % ]

= 15.7650 % - 13.7250 %

= 2.0400 %

= 2.04 % ( when rounded off to two decimal places )

Therefore, the Jensen's alpha of a portfolio comprised of 45 percent portfolio A and 55 percent of portfolio B = 2.04 %

7 0
3 years ago
The first step in setting goal is
dezoksy [38]
Knowing your plan of attack
5 0
3 years ago
The Pinkerton Publishing Company is considering two mutually exclusive expansion plans. Plan A calls for the expenditure of $56
myrzilka [38]

Answer:

NPV of Plan A: $15,669,953.

NPV of Plan B: $18.260,647.

For the Plan A, the IRR is r=0.15.

For the Plan B, the IRR is r=0.32.

Explanation:

We have two expansion plans:

Plan A:

- Expenditure: -$56 million

- Cash flow: $9 million/year

- Duration: 20 years

Plan B:

- Expenditure: -$12 million

- Cash flow: $3.8 million/year

- Duration: 20 years

The NPV of plan A can be expressed as:

NPV_A=-I_0+\sum_{k=1}^{20} (CF_k)(1+i)^{-k}\\\\NPV_A=-I_0+(CF)[\frac{1-(1+i)^{-20}}{i}] \\\\NPV_A=-56+9*[\frac{1-(1.11)^{-20}}{0.11}]=-56+9*\frac{0.876}{0.11}=-56+9*7.963328117 \\\\NPV_A=-56+71.66995306= 15.669953

NPV of Plan A: $15,669,953.

The NPV of plan B can be expressed as:

NPV_B=-I_0+\sum_{k=1}^{20} (CF_k)(1+i)^{-k}\\\\NPV_B=-I_0+(CF)[\frac{1-(1+i)^{-20}}{i}] \\\\NPV_B=-12+3.8*[\frac{1-(1.11)^{-20}}{0.11}]=-12+3.8*\frac{0.876}{0.11}=-12+3.8*7.963328117\\\\NPV_B=-12+30.26064685=18.260647

NPV of Plan B: $18.260,647.

To calculate the IRR, we have to clear the discount rate for NPV=0. We can not solve this analitically, but we can do it by iteration (guessing) or by graphing different NPV, with the discount rate as the independent variable.

For the Plan A, the IRR is r=0.15.

For the Plan B, the IRR is r=0.32.

5 0
3 years ago
Kenny McCormick manages a 100-unit apartment building and knows from experience that all units will be occupied if rent is $900
amid [387]

Answer:

A. Estimate the apartment rental demand curve assuming that it is linear and that price is expressed as a function of output.

the demand curve's slope = -10 / 1 = -10

demand curve = a - 10b

since all 100 units will be rented when p = $900

900 = a - 10(100)

900 = a - 1,000

1,900 = a

demand curve = 1,900 - 10b

B. Calculate the revenue-maximizing apartment rental rate. How much are these maximum revenues

we must first fin total revenue and then find hte derivative

total revenue = p x a

total revenue = (1,900 - 10a) x a

total revenue  = 1,900a - 10a²

revenue maximizing quantity' = 1,900 - 20a

20a = 1,900

a = 95 apartments rented

price = 1,900 - (95 x 10) = $950

total revenue = $950 x 95 = $90,250

3 0
3 years ago
Other questions:
  • Under what circumstances might stockholders be displeased with a corporation's performance?
    13·1 answer
  • Which of the following is the principle of management dedicated to the structuring of resources to support the accomplishment of
    8·1 answer
  • Which of the following best describes the objective of a fraud examination?
    15·1 answer
  • In two or three sentences, write a brief ending you might use in an interview to be courteous and positive about following up.
    7·2 answers
  • Perle, a dentist, billed Wood $600 for dental services. Wood paid Perle $200 cash and built a bookcase for Perle’s office in ful
    14·1 answer
  • Your bank is offering you an account that will pay 20 % interest in total for a​ two-year deposit. Determine the equivalent disc
    14·1 answer
  • Becky had net credit sales in 2020 of $2,000,000. At December 31, 2020, before adjusting entries, the balances in selected accou
    5·1 answer
  • Bill, age 65 has 2020 unreimbursed medical expenses totalling $20,000 and an adjusted gross income of $170,000. How much of thos
    9·1 answer
  • Which of the following is likely to happen if you climb the career ladder?
    6·2 answers
  • Suppose you are committed to owning a $203,000 Ferrari. If you believe your mutual fund can achieve an annual rate of return of
    5·1 answer
Add answer
Login
Not registered? Fast signup
Signup
Login Signup
Ask question!