Answer:
Determine the total interest cost under each plan.
Plan 1 220320
Plan 2 224280
Explanation:
FIRST
F = P ( 1 + i * n )
F=720000(1+10,20%*3) 940320
F=940320
Interest=940320-720000 220320
Interest 1= 220320
SECOND
F = P ( 1 + i * n )
Interest 2
F=720000(1+8,5%*1) 781200 720000 61200
F=720000(1+12,9%*1) 812880 720000 92880
F=720000(1+9,75%*1) 790200 720000 70200
224280
Answer:
The correct answers are the following:
1 - C
2 - B
3 - D
4 - A
Explanation:
1 - C: The market labor demand curve is represented graphically by the relationship between the wage rate and the quantity of labor firms are willing to hire in a market due to the fact that the firms are the ones who are looking for workers and therefore they demand it.
2 - B: The market labor supply curve is represented graphically by the relationship between the wage rate and the quantity of labor that the workers are willing to provide due to the fact that they are the one who put their work in the market in order to be used.
3 - D: The marginal product of labor represents the increase in the amount of output from an additional unit of labor that an additional worker puts in the firm.
4 - A: The value of the marginal product of labor comprehends the additional revenue the firm receives from selling the output produced from and additional unit of labor that an additional worker put in the firm.
Answer:
31.12
Explanation:
Given that,
Growing at a constant rate = 6.5%
Firm’s last dividend, R = 3.36
Required rate of return = 18%
Expected dividend next year = 3.36 × (1 + 6.5%)
= 3.5784
Market value of stock:
= Expected dividend next year ÷ ( required return - growth rate)
= 3.5784 ÷ (0.18-0.065)
= 31.11652
= 31.12
Answer: 2,200 units.
Explanation:
The complete exercise is:

A manufacturer shipped units of a certain product to two locations. The equation above shows the total shipping cost T, in dollars, for shipping c units to the closer location and shipping f units to the farther location. If the total shipping cost was $47,000 and 3,000 units were shipped to the farther location, how many units were shipped to the closer location?
Given the following equation:

You know that "T" is the total shipping cost (in dollars), "c" is the number of units shipped to the closer location and "f" is the number of units shipped to the farther location.
Based on the information given in the exercise, you can identify that, in this case:

Then, knowing those values, you need to substitute them into the given equation:

And finally, you must solve for "c" in order to calculate the number of units that were shipped to the closer location.
You get that this is:

Answer:
The profit maximizing output level declines by 2.5 units and the price rises by $100.
Explanation:
In a monopoly market the inverse demand curve is given as,
P = 1,200 - 40Q
The marginal cost of production of the last unit is $200.
The total revenue is
= 
= 
The marginal revenue of the last unit is
= 
= 1,200 - 80Q
At equilibrium the marginal revenue is equal to marginal price,
MR = MC
1,200 - 80Q = 200
80Q = 1,000
Q = 12.5
Putting the value of Q in the inverse demand function,
P = 
P = $700
Now, if the marginal cost rises to $400,
At equilibrium the marginal revenue is equal to marginal price,
MR = MC
1,200 - 80Q = 400
80Q = 800
Q = 10
Putting the value of Q in the inverse demand function,
P = 
P = $800