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| 1.
What property is not found in every ring? |
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| 2.
A group of this order is NOT guaranteed to be Abelian. |
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| 3.
What group can be written as: (123), (132), (213), (231), (312), (321)? |
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| 4.
A group of order 150 cannot have a subgroup of this order. |
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| 5.
What extension field is the algebraic closure for the reals? |
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| 6.
A commutative ring where AxB=0 implies that A=0 or B=0 is called what? |
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| 7.
Which of these sets is an ideal in the ring of integers? |
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| 8.
What is the degree of the splitting field of the polynomial X^3 - 2 over the rationals? |
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| 9.
What is the Galois group for the splitting field Q[sqrt(2)+sqrt(3)]? |
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| 10.
Under Galois theory, the roots of a polynomial is solvable by radicals if and only if the polynomial's Galois group is . . . |
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