Conclusion has a latin root and it is concludere or conclusio. in english it means conclude
Answer: A. She wants to talk to her mom about her worries and is hesitant to approach her.
The poem "Hanging Fire" by Audre Lorde is meant to give us a glimpse into a teenage girl's mind. The author jumps from one thought to the next in a desperate fashion. The thoughts seem unrelated and scrambled, but they are all concerned with topics that would worry a fourteen year old. The style is meant to give us the feeling of confusion and worry that is common among teenagers.
However, at the end of each nervous train of thought, the girl notices her mother is in the bedroom with the door closed. It implies that she would like some help, and she would like to turn to her mother. But there is some slight difficulty, which is the closed door. However, the obstacle is not difficult enough to put her off the idea completely, which is why she keeps noticing it. This ambivalence leaves her in a constant state of hesitation, but she does not approach her mother in the end.
The way in which the rhetorical appeals in the following selection advance the author's purpose is A. Paine argues the price of freedom can be measured and quantified.
This is because he talks about how "Tyranny, like hell, is not easily conquered; yet we have this consolation with us, that the harder the conflict, the more glorious the triumph.
<h3>What is a Rhetorical Appeal?</h3>
This refers to the use of persuasion to try and convince a person about a particular viewpoint.
Hence, we can see that the way in which the rhetorical appeals in the following selection advance the author's purpose is A. Paine argues the price of freedom can be measured and quantified.
This is because he talks about how "Tyranny, like hell, is not easily conquered; yet we have this consolation with us, that the harder the conflict, the more glorious the triumph.
Read more about rhetorical appeals here:
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Y - 4x ≤ -6y - 4x ≤ -6
We add 6y and 4x to each equality
7y ≤ 0 ≤ 6y + 4x -6
Observing:
7y ≤ 0, we see that the values of y can be only negative or 0, not positive.
So we are left with (-2,-14) (-1,-9) (0,-5)
We check the second equality:
6y + 4x - 6 ≥ 0 for these 3
None of the inequalities satisfy the given expressions simultaneously.
