Various poets address the element of death in their poems by referring to it as something dark.
<h3>How poets address the element of death</h3>
Various poets address the element of death in their poems by mentioning something that relates to dark.
Death is used as a motif when it uses a symbol to represent death.
Thus, poets address the element of death in their poems by referring to it as something dark.
The complete question is below:
A common motif in the poetry of this unit is death. How do the various poets address the element of death?
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The nuclear isotope of Bromine, BR that contains 46 neutrons per atom is; ⁸¹Br
<h3>Nuclear Isotopes</h3>
The concept of Isotopes as characterized by the presence of the same number of protons and different number of neutrons, hence, resulting in a different mass number for atoms of the same element also applies to nuclear entities.
- On this note, the nuclear Isotope of bromine as described is; ⁸¹Br.
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Answer:
Asteroids are made up of metals and rocky material, while comets are made up of ice, dust and rocky material. Both asteroids and comets were formed early in the history of the solar system about 4.5 billion years ago. Asteroids formed much closer to the Sun, where it was too warm for ices to remain solid.
Explanation:
Answer:
Many newer cars come with ABS. What is that and what does it do? increase the distance required to stop the vehicle. The ABS will activate immediately, allowing you to retain full steering control during hard braking and on slippery surfaces.
Explanation:
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The value of the limit expression
is 9, and it means that the function approaches 9, as x approaches 3.
<h3>How to evaluate the limit?</h3>
The limit expression is given as:
![\lim_{x \to 3} \sqrt{x^2 + 7} + 5](https://tex.z-dn.net/?f=%5Clim_%7Bx%20%5Cto%203%7D%20%5Csqrt%7Bx%5E2%20%2B%207%7D%20%2B%205)
This means that we determine the value of the function as x approaches 3.
So, we have:
Limit = √(3^2 + 7) + 5
Evaluate the square
Limit = √(9 + 7) + 5
Evaluate the sum
Limit = √16 + 5
Evaluate the square root
Limit = 4 + 5
Evaluate the sum
Limit = 9
Hence, the value of the limit
is 9
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