Answer:
Objective function (maximize)
Constraints
- Availabitily of salt: 
- Availability of herbs: 
- Availability of flour: 
Explanation:
This a linear programming problem. We have an objective function (in this case it is the profit) that we want to optimize, but complying with constraints (in this case, the availability of ingredients).
The objective function can be defined taking into account the profits of the two kind of chips:
The constraints can be expressed taking into account the amount of ingredients every unit of chip needs and stating that it has to be less or equal to the availability of this ingredient:
- Availabitily of salt:
- Availability of herbs
- Availability of flour
With these expressions the linear programming problem can be solved.
Answer:. When patients participate in decision making and understand what they need to do, they are more likely to follow through.
Explanation:
Answer:
employed workers and persons who are officially unemployed
Explanation:
The labor force is the force that involves the labors who are employed and the unemployed i.e. officially
In an equation, it can be
Labor force = Employed workers + unemployed workers
It is a combination of both the employed and the unemployed workers
hence, the correct option is third
Therefore all the other options are wrong as they do not meet the criteria of the labor force
Answer: (C) When a country's real exchange rate appreciates, it imports more and exports less, causing its net exports to fall.
Explanation:
When a country's real exchange rate appreciates i.e the value of its currency increases, it imports more because more products could be bought with the same amount of the currency as a result of its increased value, and it export less because their goods would become more expensive for other countries resulting in reduced demand. Therefore, resulting in the fall of its net export. This is a form of trade balance.
Answer:
Yield to maturity is 3.94%
Explanation:
Yield to maturity is the annual rate of return that an investor receives if a bond bond is held until the maturity.
Face value = F = $1,000
Coupon payment = $1,000 x 9% = $90/2 = $45 semiannually
Selling price = P = $1080
Number of payment = n = 10 years x 2 = 20
Yield to maturity = [ C + ( F - P ) / n ] / [ (F + P ) / 2 ]
Yield to maturity = [ $45 + ( 1000 - 1080 ) / 20 ] / [ (1,000 + 1080 ) / 2 ]
Yield to maturity = [ $45 - 4 ] / 1040 = $41 /1040 = 0.394 = 3.94%
