This character does not fulfill the characteristics of a tragic hero. He is not good to his people and he does not save anybody. Instead he treats them unkindly and flees his kingdom. Even though his story is tragic, I would not consider him a tragic hero.
Showtime i think. try it and see. i hope i helped! :)
Answer:
1. Joe(S) and I(S) love(V) archery and target shooting.
2. He(S) hopes(V) to overcome his fear of public speaking before the graduation ceremony.
3. Joe (S) and Lisa(S) are(V) outstanding parents.
Explanation:
Verbs pretty much always come after the subjects, which are usually the introduction to the sentence (at the beginning) :)
Which common archetype is displayed in both The Odyssey and The Wizard
of Oz?
A. A character discovers what is truly important when he or she loses
everything
O B. A character who grew up in exile finally assumes his or her place
of power
O C. A character starts out innocent but eventually gains wisdom and
maturity.
O D. A character has many adventures on his or her journey to get back
home
Answer:
D. A character has many adventures on his or her journey to get back
home
Explanation:
The common archetype from The Odyssey and The Wizard of Oz is that the protagonist or main character has a lot of adventures on their quest to get home.
In the Wizard of Oz, Dorothy is taken to a fantasy land where she meets the Which of the North. She asks how she can get home and is told that the Wizard of Oz in Emerald City could help her.
On her way, she meets different characters and when they arrive they are told that the Witch of the West must be killed in order for their wishes to be granted. On their way, they are faced by the minions of the witch who knows they are coming. Eventually, she makes it home.
In The Odyssey, a warrior is stranded on his way home and meets with a lot of dangers and loss of his men and ships but eventually with the help of the gods, he makes it home to Ithaca.
Turning point of a graph is the point where the graph where the graph changes from increasing to decreasing (rising to falling) or decreasing to increasing (falling to rising). For a cubic function, the critical point also serves as a turning point.
