Answer:
2
Step-by-step explanation:
I know this because they both can go into 2 easily
14x+1 and 9x+5. To get that answer, I picked a random linear expression then subtracted 5x-4 from it
Answer:
A prison administration wants to know whether the prisoners think the guards treat them fairly. The explanation, of each component could be used to produce biased and unbiased results, is as follow
A) Component 2:
- If the prison guards ask the questions from the prisoners directly by themselves then it is highly like to get the biased results.
- If the person are hired outside from the staff then it will minimize the probability of biased results rather it will allow to get the best results.
B) Component 4:
- The question asked from prisoner would be biased if it is like "You don't have any complaints about how you are treated, do you?"
- The same question can be unbiased if asked in such a way "We are interested in your opinion about your treatment by the guards. Do you think you are fairly or unfairly treated by them?"
<h3>Answer:</h3>
- DE is not included, AAS
- DF is included, ASA
<h3>Explanation:</h3>
An angle is identifiede by its vertex. A side is identified by the vertices it lies between. When the vertices are X and Y, the side that lies between (is included) is side XY.
1. The angle vertices are E and F, so the side included between them would be side EF. The named side, DE, is <em>not</em> included.
The postulate naming is pretty straightforward. Each A represents an angle, and each S represents a side. The sequence of letters matches the sequence of the parts of the geometry. Thus AAS refers to a pair of angles with the side being not between them, while ASA refers to a pair of angles with the side between.
When you have two angles and a not-included side, the postulate you must invoke is the AAS postulate.
2. The explanation of 1 pretty much covers it. Side DF is (included) between angles D and F, so the ASA postulate applies.
