The quotations which support the central idea that brutus thinks caesar is dangerous and needs to be killed before he becomes even more dangerous are:
- A) And to speak truth of Caesar, / I have not known when his affections swayed / More than his reason.”
- D) “And since the quarrel / Will bear no colour for the thing he is”
- E) “And therefore think him as a serpent’s egg / Which, hatched, would as his kind grow mischievous, / And kill him in the shell.”
<h3>Who was Julius Caesar?</h3>
Julius Caesar was a Roman politician who was known for his conspirator against Julius Caesar.
The act 2, scene 1, of the Julius Caesar is given in the problem. In this scene, Brutus paces back and forth in the garden.
In this scene, he thinks Caesar is dangerous and needs to be killed. The quotations provided in option A, D and E suggest the central idea for the same.
Thus, the quotations which support the central idea that Brutus thinks Caesar is dangerous and needs to be killed before he becomes even more dangerous are:
- A) And to speak truth of Caesar, / I have not known when his affections swayed / More than his reason.”
- D) “And since the quarrel / Will bear no colour for the thing he is”
- E) “And therefore think him as a serpent’s egg / Which, hatched, would as his kind grow mischievous, / And kill him in the shell.”
Learn more about the Julius Caesar here;
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Yeah that person explained it perfectly
Answer:
Battle of Palmito Ranch
Explanation:
The Battle of Palmito Ranch was the last battle of the civil war. It started on May 12, 1865 and ended May 13.
hope this helps!
The answer is W.E.B. Du Bois
The equation 
shows that the diagonals are congruent perpendicular bisectors.
The vertices of the square are given as:
- c = (1,1)
- d = (3,1)
- e =(3,-1)
- f = (1,-1)
<h3>How to determine the
congruent perpendicular bisectors.</h3>
Start by calculating the slope of diagonal ce using:
So, we have:
Next, calculate the slope of diagonal df using:
So, we have:
The slopes of both diagonals are:
By comparing both slopes, we have:
i.e.
Hence, shows that the diagonals are congruent perpendicular bisectors.
Read more about perpendicular bisectors at:
brainly.com/question/11006922
