(C) "symmetry"
When the planetarium display reveals that Mercury's orbit is more difficult than previously believed, the narrator is dismayed. Contrary to the antiquated notion that Mercury rotates simply once every solar orbit, it appears that the moonless planet rotates three times per two trips around the sun. The narrator seems to favor "symmetry," or balance, by favoring the more straightforward "arrangement."
The answer is not (A). Lines 40–43 don't show any "irony" on the part of the narrator. (B) is the wrong answer. Though unconventional, the narrator's response to Mercury's "strange arrangement" does not truly show "inventiveness" or ingenuity. The answer is not (D). The passage's narrator gives a lot of facts, yet he does it in an understandable way.
Therefore, it is a little misleading to say that the narrator's manner in lines 40–43 is decorative or ornamented. The answer is not (E). Regarding Mercury's complex orbit, the narrator seems to dislike "ambiguity" or confusion rather than enjoy it.
Here's another question with an answer similar to this about passage analysis: brainly.com/question/3521530
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I can't understand the function so I am going to show you how to use euler method
it is
y(n+1)=yn+h (k1)
h= timestamp
k = f (xn,yn)
Answer:
The solution to these two equations is (3, 1)
Step-by-step explanation:
So for the elimination method, we are basically multiply each equation by a factor that would allow us to cancel them out..
We could rewrite the equations as the following to make the elimination method easier:
-2y + 3x = 7
y + 4x = 13
We could multiply the second equation by positive 2 in order to cancel out the y from the first equation when we add.
-2y + 3x = 7
2y + 8x = 26 ---> Now we have 11x = 33, when we simplify, we have x = 3.
Now to find our y value in order to find the solution, we would just plug in our x value and solve for y. **We can use either equation to find the answer for this...
-2y + 3x =7.
-2y + 3(3) = 7
-2y + 9 = 7
-2y = -2
y = 1.
We can double check our answer by plugging in both x and y values into the second equation.
4(3) + 1 = 13.
12 + 1 = 13, so we are correct.
The solution to these two equations is (3, 1)
False
Inscribed angle can be obtained by dividing the measure of the minor arc into two.
