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Bunuel
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Bunuel

If w, x, y, and z are numbers on the number line shown, which of the following products is least?

A. wy
B. wz
C. xy
D. xz
E. yz

Attachment:
GMAT_PS_PREP_T2_6.png

Simple logic to apply.
Product of any two negative numbers will turn positive, so any options on the left of the line are eliminated.

From remaining options wz will turn the least, or the product will be left most on the line.
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w<x<y, when multiplied by a positive number z, wz<xz<yz, eliminates D,E. wx, wy and xy will be all positive and hence > wz, so wz is the least number
Bunuel

If w, x, y, and z are numbers on the number line shown, which of the following products is least?

A. wy
B. wz
C. xy
D. xz
E. yz

Attachment:
GMAT_PS_PREP_T2_6.png
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Bunuel

If w, x, y, and z are numbers on the number line shown, which of the following products is least?

A. wy
B. wz
C. xy
D. xz
E. yz

Attachment:
GMAT_PS_PREP_T2_6.png
The largest negative is the least.
So we need to use w and z since their product will be the largest negative

Ans B
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A. wy = (least -ve)*(-ve) = +ve
B. wz = (least -ve)*(+ve) = -ve
So, A = eliminate
C. xy = +ve
D. xz = -ve but wz is more left number than xz.
E. yz = same as xz

Correct option is B.
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We want the least product so assigning values to the values for ease:

w = -1.8
x = -.09
y = -.01
z = .01

The least product should be negative so the answer has to contain the alphabet 'z', now the least product would be the smallest negative integer, and from the number line (or the values) the smallest negative number is w (-1.8). So, the answer would be 'wz' (B).
Bunuel

If w, x, y, and z are numbers on the number line shown, which of the following products is least?

A. wy
B. wz
C. xy
D. xz
E. yz

Attachment:
GMAT_PS_PREP_T2_6.png
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