Answer:
The correct answer is C. Only John's commission will be counted in the U.S.
Explanation:
When developing a job that generates income in St. Louis, it is considered that any sale you make because you are within the United States is taken into account within the GNP. For its part, the country that produced the car should consider it as GDP because it is part of the production carried out in a different jurisdiction.
Answer:
a. $30,000.
Explanation:
Willingness to pay is the highest amount a consumer would be willing to pay for a good or service. In this example, the willingness to pay is $50.
Consumer surplus is the difference between price of a product and the willingness to pay.
To calculate the total consumer surplus , refer to the attached image, the consumer surplus is the shaded triangle.
The total consumer surplus = 1/2 base × (height)
The height is the difference between the willingness to pay and the price of the wine = $50 -$30 =$20
The base is the total quantity purchases at $30 =
1/2 × 3 × ($20) = $30
There are 10,000 consumers, therefore consumer surplus =$30,000
I hope my answer helps you.
Answer:

Explanation:
So, we are looking for a linear equation. As we know Equation of a line has different forms, let´s use slope-intercept form:

Where C is the total cost as a function of t, t is the amount of airtime in minutes, m is the slope and b is the y-intercept
Now, let´s use the data provide in order to find m and b:
(E1)
(E2)
We have a 2X2 system of equations, let´s solve it using elimination method:


Replacing b in (E1) or (E2):


Knowing the slope m and the y-intercept b the linear model that represents the total cost as a function of t is:

You can check the results evaluating t=150 and t=300, the results must be 40 and 55 respectively
Answer:
120 gizmos.
Explanation:
We have been given that the weekly profit of a company is modeled by the function
. The weekly profit, w, is dependent on the number of gizmos, g, sold. The break-even point is when
.
To find the number of gizmos the company must sell each week in order to break even, we will substitute
in profit function as:


Now, we will use quadratic formula to solve for g.








We will take the larger value for the number of gizmos.
Therefore, the company must sell 120 gizmos each week in order to break even.