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(d) Three (e) Infinitely many 27 Which of these integers is the smallest (a) 8 (b) 2 (c) 0 (d) 3 (e) 7 28 Which of these integers has the largest absolute value (a) 8 (b) 2 (c) 0 (d) 3 (e) 7 29 Imagine a two-by-two linear system in variables x and y Suppose the graphs of the equations are parallel, but not coincident, lines in Cartesian coordinates, where y is the dependent variable Such a system has (a) solutions corresponding to the y-intercepts of the lines (b) solutions corresponding to the x-intercepts of the lines (c) solutions corresponding to the x-intercept of one line and the y-intercept of the other line (d) no solutions (e) infinitely many solutions 30 Consider the following pair of equations as a two-by-two system: y = a1x + b1 and y = a2x 2 + b2x + c where a1, a2, b1, b2, and c are real numbers, and neither a1 nor a2 are equal to 0 What are the smallest and largest numbers of elements that the solution set of such a system can have (a) None, and one (b) None, and two (c) None, and three (d) One, and three (e) None, and infinitely many

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31 Suppose we have a positive integer a We subtract a from it The result is (a) equal to 0 (b) equal to a (c) equal to a + a (d) equal to a a (e) undefined 32 Fill in the blank to make the following statement true Suppose that a is a nonzero number Also suppose that m and n are rational numbers If we raise a to the mth power and then raise that quantity to the nth power, we get the same result as if we ________ (a) raise a to the power of (m + n) (b) raise a to the power of (m n) (c) raise a to the power of mn (d) raise a to the power of m /n (e) raise a to the power of 1/(mn) 33 Suppose we see two cubic functions All of the coefficients and constants are real numbers As we solve these functions as a two-by-two system, we create a singlevariable equation by mixing the independent-variable parts of the functions When we factor that equation, we discover that it can be written in binomial-cubed form Based on that knowledge, what can we say about the multiplicities of the real solutions of the original system (a) Nothing, because there are no real solutions at all (b) There are three different real solutions, each of which has multiplicity 1 (c) There is one real solution with multiplicity 1, and a second, different real solution with multiplicity 2 (d) There is one real solution with multiplicity 3 (e) There is one real solution with multiplicity 6 34 Which of the following sets is nondenumerable (a) The set of all natural numbers (b) The set of all negative integers (c) The set of all integers (d) The set of all rational numbers (e) The set of all irrational numbers 35 The intersection of the null set with any other set is always equal to (a) that other set (b) the null set (c) the set containing 0 (d) the set containing the null set (e) the universal set.

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