Answer:D. Use obvious transitions between topics
Explanation:
The central idea of this passage based on the events used in the narration is:
- A. Standing up for equality is both necessary and rewarding
According to the given question, we are asked to state the central idea of this passage based on the events used in the narration.
As a result of this, we can see that from the complete text, there is the narration about the event which occurred as a result of the bullying of someone who is weaker and <em>could not get justice</em> until someone stepped in and made sure that justice was served.
Read more about central idea here:
brainly.com/question/13942462
She is a sea voyaging lover and the daughter of the chief. Her family ( and probably everyone on the island) come from a long line of navigators.
Answer:
(D) She is a community organizer whos fights for change on a city level
Explanation:
Zyahna Bryant is a junior at Charlottesville High School who was thrust into the spotlight by her winning entry petition “Change the Name of Lee Park and Remove the Statue,” to Charlottesville city Council. This petition ignited the movement which led to the town removing its Confederate statues. The petition itself was a class assignment; at the time of writing, Zyahna had no idea how much impact that petition would have. Today, what began as a class assignment has evolved into a movement and social work. <u>Zyahna is a student activist who resides in Charlottesville, VA. She is a community organizer who works to fights for change on a city level</u>
Hence, option D is the correct answer
Let s(i),k denote the substring s(i)s(i+1)...s k. Let Opt(k) denote whether the sub-string s1,k can be segmented using the words in the dictionary, namely (k) =1 if the segmentation is possible and 0 otherwise. A segmentation of this sub-string s1,k is possible if only the last word (say si k) is in the dictionary theremaining substring s1,i can be segmented.
Therefore, we have equation:Opt(k) = max Opt(i) 0<i<k and s(i+1),kis a word in the dictionary
We can begin solving the above recurrence with the initial condition that Opt(0) =1 and then go on to comput eOpt(k) for k= 1, 2. The answer correspond-ing to Opt(n) is the solution and can be computed in Θ(n2) time.