Answer:
Explanation:
After a long stressful test, I was going to spend the day with my best friend, Katherine, for the first time after, so long now that her mom trusted me more. “Honk!’’ was the sound I heard that signaled me that Katherine’s dad was here. She opened the door, as usual because she was so courteous to me at school. I got into the rusty gray Honda. Once I got into the car I knew it was out of my comfort zone because it was my first time meeting Katherine’s Dad outside of school. “Hello, Katherine 's dad,” I said tentatively. He responded back with a simple hello and simply resumed his talk with Katherine as if she had never left the car. They were talking, so quick I had no idea what to do, so I kept quiet the whole car ride and looked out the window. The whole car ride was of a foreign language I had barely heard Katherine speak at school, when her mom, my 5th grade math teacher came around. Now as if she had been liberated from those chains that kept her from speaking her native language, she spoke endlessly with her dad. We arrived at our destination and to my surprise, it was a church.
I had never my life been to church on a Saturday afternoon, most likely because my mom and I only had time to come to church on Sunday´s.So many things were happening at the same time in the same room where Katherine’s dad left us. This was one of the best journey and I will always cherish it in my memories.
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.
Answer:
" ... Why to a public count I might not go. Is the great love the general gender bear him. Who, dipping all his faults in their affection ... "
Not verbatim, but that part is the answer. I got it correct on Plato, if you're concerned about that.
Answer:
C. by employing foreshadowing techniques to illuminate the timing of Oedipus’s self-revelation
Explanation:
Oedipus the King is set in that destined city-state called Thebes. Despite the fact that most Greek dramatists were Athenian, their plays are scarcely ever set in the place where they grew up—truth be told, they weren't permitted to do as such.
The tragedies took on issues current Athenian issues, be that as it may. For instance, a few researchers think the plague in Oedipus the King is referencing an ongoing maladie in Athens. It appears, however, that Athenians favored a little target separate while analyzing their issues.
