Answer:
ROE = 33.33%
Explanation:
<em><u>return on equity:</u></em>

<em><u>where:</u></em>
Average equity

(140 + 160) / 2 = 150
return on equity : 50 / 150 = 1/3 = 0.3333 = 33.33%
The ROE measures the effectiveness of the managers to generate profit with their current net assets(equity)
This ROE of 33.33% rrepresent that for every dollar of equity the company generates 33 cents of income
Answer:
The answer is C) dysfunctional behavior.
Explanation:
Dysfunctional behaviour refers to destructive behaviour of individuals that causes personal, productivity and financial harm to the people or the organization.
This can't be treated as purely a leadership or motivational issue and is mainly a dysfunctional behavior related issue. In such instances, Psychological help, counselling aid must be sought after.
Had to look for the options and here is my answer. What happens when a shoe firm puts its shoes on sale at a price that is lower than the opportunity cost of the inputs used in the process of production is that the firm will possibly make losses between the accounting and economic aspects.
Answer:
C. This variable is categorical
Explanation:
A categorical or discrete variable is one that has two or more categories (values). There are two types of categorical variable, nominal and ordinal.
A nominal variable has no intrinsic ordering to its categories. For example, gender is a categorical variable having two categories (male and female) with no intrinsic ordering to the categories.
An ordinal variable has a clear ordering. For example, temperature as a variable with three orderly categories (low, medium and high).
Hence, the variables used in this scenario is an ordinal variable because it has a clear ordering.
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.