<u>Explanation:</u>
Some of the essential preparations when communicating to inform, persuade, and argue includes;
- Determine what you know about the subject.
- Be mindful of what your audience already know about the subject and avoiding stating mainly what they know already; so they will be more interested in what you have to say.
- Use appropriate language and terms that your audience can easily understand.
- Make references to respectable outside sources that back your claim.
- Respectfully present your speech to your audience, and avoid been judgmental because of their differing views.
Answer:
(a) Linear model
Subject to:
(b) Standard form:
Subject to:
Explanation:
Given
Solving (a): Formulate a linear programming model
From the question, we understand that:
A has a profit of $9 while B has $7
So, the linear model is:
Subject to:
Where:
Solving (b): The model in standard form:
To do this, we introduce surplus and slack variable "s"
For 
inequalities, we add surplus (add s)
Otherwise, we remove slack (minus s)
So, the standard form is:
So, the linear model is:
Subject to:
Answer:
$1,500
Explanation:
For the computation of effect of the transaction first we need to find out the book value sold for which is shown below:-
Book Value sold for = Original cost of the furniture - Accumulated depreciation
= $18,000 - $10,000
= $8,000
Gain = $9,500 - $8,000
= $1,500
Therefore for computing the effect of the transaction we simply applied the above formula and as we can see that there is gain of $1,500
Answer:
$-625.4 billion
$20,494 billion
Explanation:
Gross domestic product is the total sum of final goods and services produced in an economy within a given period which is usually a year
GDP calculated using the expenditure approach = Consumption spending by households + Investment spending by businesses + Government spending + Net export
Net export = exports – imports
2531.3 - 3,156.7 = $-625.4 billion
GDP = 13,948.5 + 3,650.1 + 3,520.8 - $-625.4 = $20,494 billion
<span>The requirements are satisfied; the samples are simple random samples that are independent, and for each of the two groups, the number of successes is at least 5 and the number of failures is at least 5.</span>
