The correct answer is <span>A. They’re still not finished with the project that was due yesterday.
A homophone refers to two or more words that have the same pronunciation, but are spelled differently and have different meanings and uses in language. "They", "their" and "they're" are homophones because they all sound the same, but mean different things and have different uses. Option A. is the only sentence in which the homophone is correctly used. </span><span>
</span>
Answer: Indecision
Explanation: A visceral feeling is something you feel in your gut that differs with what your first initial thought is. The best way I know to explain this is with food.
You see the salad and your brain says to eat that, but your visceral gut says to eat the cake.
These battling emotions cause you to not be able to make a decision
commas go where the sentence changes the subject but is still a sentence
Answer:
C
Explanation:
Nobody sells the tires from their (likely) only way of getting around. They are poor. She's 32 and things are not looking that bright for her. She's scrounging to keep her family fed.
I don't get the impression that she works. She's living off the land. I wouldn't pick b unless you know more of the story. So unless you know differently, B is not the answer.
It can't be D. She's not choosing to live the way she does. It's forced on her.
I don't get the impression she farms.
I think your answer is C
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.