Q11- 6 points For the Venn diagram below, shade the region corresponding to the set (A ∪ B)C.

Q1 – 9 points Let A = { j, k, l, m }, B = { m, n }, and C = { k, m } Is  B ⊆ A? Is  C ⊆ A? Is C a proper subset of C?

Q3 – 6 points Let Z be the set of all integers and let  A0 = {n ∈ Z | n = 3k, for some integer k} A1 = {n ∈ Z | n = 3k + 1, for some integer k}  and Is {A0, A1}  a partition of Z? Explain why or why not?

Q3 – 6 points Let Z be the set of all integers and let  A0 = {n ∈ Z | n = 3k, for some integer k} A1 = {n ∈ Z | n = 3k + 1, for some integer k}  and Is {A0, A1}  a partition of Z? Explain why or why not?

Q9- 6 points Use an element argument to prove the following statement: For every set A,  A ∩ ∅ = ∅.

What is the value of the maximum gains from trade? Hint: enter your answer as a number only with no $ sign Example: if the answer is $10,000, enter 10,000

What is the equilibrium price for snow boots? Hint: enter your answer as a number only with no $ sign Example: if the answer is $10,000, enter 10,000

At lower quantities on the demand curve

All of the following are true about producer surplus EXCEPT

What is the equilibrium price for snow boots? Hint: enter your answer as a number only with no $ sign Example: if the answer is $10,000, enter 10,000