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A. \(b + d = 2c\)
B. \(d = -a\)
C. \(c < -e\)
D. \(b = -d\)
E. \(a + b = -d - e\)
Answer: D
Source: Economist
Which of the following equations is sufficient to determine which of the five distinct integers represented on the number line above is closest to zero, given that the distance between every two adjacent integers is not shown to scale?
A. \(b + d = 2c\)
B. \(d = -a\)
C. \(c < -e\)
D. \(b = -d\)
E. \(a + b = -d - e\)
Answer: D
Source: Economist
A. \(b + d = 2c\)
B. \(d = -a\)
C. \(c < -e\)
D. \(b = -d\)
E. \(a + b = -d - e\)
Answer: D
Source: Economist
