Suppose you own a house where you live and a condo for rent. The monthly rent is $1,600 and you will get it at the
end of each month. Yet you have to pay maintenance fees and insurance premium. They are
$600 per month in total. The property tax is proportional to the (present) value of the property.
The tax rate is 0.1% per month and you pay the tax every month on the last day of each month
with maintenance fees and insurance premium. Assume there is no depreciation
and the condo will generate the same cash-flows forever. The first net cash flow is one month
from now. The discount rate is 0.2% per month, compounded monthly. What is the fair price of
the condo using the present value formula?

• What happens to the acceleration of a system when the mass of the system increases if the force stays constant?
• What happens to the speed when the force increases but the mass stays constant?
• You double the force on a system but the acceleration is still the same. What must have happened to the mass?
• What does μ represent? What are its units?
• Which surface would you expect to have the larger coefficient of friction, ice or asphalt? Why?
• What is the normal force? How can you balance the normal force?
• If the coefficient of friction between two surfaces is 0.2, and the normal force is 20N, what is the value
  of the friction force?
• Why is it harder to move an object up an incline at an angle of 80 degrees versus an angle of 20
  degrees?

Allocating the Transaction Price. HeavyEQ produces large conveyor belt systems for heavy manufacturing. HeavyEQ signs a $2 million fixed-price contract under which it makes three promises:

• Install a conveyor belt system: fair value $1.6 million
• Service the system over a five-year period: fair value $0.6 million
• Provide a warranty assuring that the conveyer belt meets the contract specification at the time of sale: fair value $0.2 millioN

REQUIRED

a. Allocate the transaction price to the performance obligations.

b. Reallocate the transaction price under the notion that HeavyEQ has no reasonable basis for determining the fair value of the servicing because the conveyor system is of such a unique nature that the servicing activities are highly variable and uncertain

1. The table below shows the monthly sales of a motorcycle store during the last two years.

50. Compute an exponential smoothing and an adjusted exponential smoothing for the data using:

α = 0.2 and β = 0.6

50. Calculate MSE for Ft and Aft
50. Identify the best method to forecast the motorcycle sales using MSE.

The following are estimates for two stocks. Stock Expected Return Beta Firm-Specific Standard Deviation A 8 % 1.00 28 % B 16 1.60 40 The market index has a standard deviation of 25% and the risk-free rate is 9%.

a. What are the standard deviations of stocks A and B? (Do not round intermediate calculations. Round your answers to 2 decimal places.)

b. Suppose that we were to construct a portfolio with proportions:

Stock A 0.25 Stock B 0.50 T-bills 0.2

5 Compute the expected return, standard deviation, beta, and nonsystematic standard deviation of the portfolio. (Do not round intermediate calculations. Enter your answer for Beta as a number, not a percent. Round your answers to 2 decimal places.)

In a simple random of 400 of Deadpool fights, Deadpool breaks the Fourth Wall in 223 of them.

Colossus claims that Deadpool breaks the Fourth Wall in half of his fights. Do we have evidence that he's mistaken at each of the following levels?
The associated p-value for this hypothesis test is ( )? (Answers to four places after the decimal.)

(a) At the 20% level (Yes or No?)

(b)At the 13% level (Yes or No?)

(c)At the 10% level (Yes or No?)

(d)At the 7% level (Yes or No?)

(e)At the 5% level (Yes or No?)

(f)At the 3% level (Yes or No?)

(g)At the 2% level (Yes or No?)

(h)At the 1% level (Yes or No?)

(i) At the 0.2% level (Yes or No?)

(j) At the 0.1% level (Yes or No?)

Thank you very much! I will UPVOTE this answer!

Ten randomly selected mental institutions were examined to determine the effects of three different antipsychotic drugs on patients with the same type of symptoms. Each institution used one and only one of the three drugs exclusively for one year period. The proportion of treated patients in each institution who were discharged after one year of treatment were given below

Drug1 0.1 0.12 0.08 0.14

Drug2 0.12 0.14 0.19

Drug3 0.2 0.25 0.15

a. Identify the outcome variable, factor, treatment, and experimental unit.

b.Write a linear statistical model for this study, and explain the model components.

c.What is general objective of one way ANOVA?Write the assumptions necessary for an analysis of variance of the data

A box contains one yellow, two red, and three green balls. Two balls are randomly chosen without replacement. Define the following events, and use them to find the conditional probabilities below.

A:{A:{ One of the balls is yellow }}
B:{B:{ At least one ball is red }}
C:{C:{ Both balls are green }}
D:{D:{ Both balls are of the same color }}

a) P(B¯¯¯¯|A)=

b) P(B¯¯¯¯|D)=

c) P(C|D)=

Suppose that E and F are events in the sample space with P(E∩F)=0.03, P(E|F)=0.1, and P(F|E)=0.2. Find the following probabilities.

a) P(E)=
b) P(F)=
c) P(E∪F)=

A 10 g marble slides to the left at a speed of 0.4 m/s along a frictionless surface. It has a head-on, elastic collision with a larger, 30 g marble sliding to the right at 0.2 m/s. Since the collision is head-on, all motion is along the x-axis.

a. Find the total kinetic energy AND the total momentum before the collision

b. The marbles bounce off each other elastically. Each marble has a different velocity after the collision. The lighter marble ends up with a velocity with a magnitude five times that of the heavier marble. Find the velocity of each marble after the collision.

c. Calculate the change in kinetic energy for each individual marble.

d. Calculate the change in momentum for each individual marble.

In the car there is a circular tray that can rotate in horizontal plane above the seat. Let the car start moving in straight direction with acceleration of 0.5 m/s^2 relative to the ground. The tray on the seat starts to rotate simultaneously with the angular velocity ω = 2πt. At this moment, a mass of m = 0.01 kg the spider starts moving in the radial direction outward from the center of the tray with V = 0.1 m / s (t=second, w=rad/sec.). The magnitude of the forces acting on the spider in the spider's reference system. Find the directions at t = 1.0 sec. and the direction of the total force and find the size. If the static friction coefficient between the spider and the tray is µ = 0.2, find the maximum distance it can travel without slipping.