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and 4x + y = 2 How can we add multiples of these two equations to make x vanish, leaving us with a solvable first-degree equation in y alone, with coefficients that are all integers (a) We can t (b) We can multiply the top equation through by 2, and then add it to the bottom equation (c) We can multiply the bottom equation through by 1/2, and then add it to the top equation (d) We can multiply both equations through by 2, and then add them (e) We can multiply both equations through by 0, and then add them 42 All of the following equations except one are generally true for any two integers p and q Which one is the exception (a) p + q = q + p (b) p + ( q) = ( q) + p (c) ( p) + q = q + ( p) (d) p q = q p (e) ( p) + ( q) = ( q) +( p) 43 Suppose that m and n are integers, and p and q are nonzero integers Which of the following statements is always true (a) If m /p = n /q, then mq = np (b) If m /p = n/q, then mn = pq (c) If m /p = n /q, then mp = nq (d) If m /p = n /q, then m /q = n /p (e) None of the above 44 Suppose a, b, and c are single digits, all different What is the fractional equivalent of the endless repeating decimal 0abcaabcaabcaabca (a) a,bca / 9,999 (b) c,aab / 9,999 (c) a,abc / 9,999 (d) b,caa / 9,999 (e) None of the above 45 Fill in the blank to make the following statement true Suppose that a is a nonzero number Consider a m and a n, where m and n are integers If we multiply these two quantities, we get the same result as if we ________ (a) divide a by (m + n) (b) multiply a by (m + n) (c) raise a to the power of (m + n).

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(d) raise a to the power of mn (e) raise a to the power of 1/(mn) 46 When we add a + jb to its conjugate, we get (a) a 2 + b 2 (b) a 2 b 2 (c) 2a (d) 2b (e) 4ab 47 Consider this general equation, where p, q, r, and s are all positive real numbers: (px + q)(rx + s) = 0 What is the solution set X for this equation (a) X = {q /p, s /r} (b) X = { q /p, s /r} (c) X = {pq, rs} (d) X = { pq, rs} (e) We need more information to answer this 48 We can tell right away that a fraction is in lowest terms if (a) its numerator is cleanly divisible by its denominator (b) its denominator is cleanly divisible by its numerator (c) its numerator is a product of primes (d) its denominator is a product of primes (e) its numerator and denominator are both prime 49 Imagine that we re working exclusively in the hexadecimal system What numeral represents a quantity one less than 100 (a) 9F (b) 7F (c) AF (d) FF (e) There is no such numeral as 100 in the hexadecimal system, so this question is meaningless! 50 The commutative law for addition can be applied to finite sums of (a) natural numbers only (b) integers only (c) rational numbers only (d) irrational numbers only (e) real numbers

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51 Imagine that we come across two cubic functions, where all the coefficients and constants are real numbers We want to solve these functions as a two-by-two system What is the minimum number of real solutions that such a system can have (a) None (b) One (c) Two (d) Three (e) We can t answer this without more information 52 Figure FE-4 shows four mappings In each case, the maximal domain and the co-domain are represented by the solid gray regions Which of these drawings illustrates the concept of a surjection onto the co-domain (a) Drawing A (b) Drawing B (c) Drawing C (d) Drawing D (e) None of them

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