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enola
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(E) as well :)

From 1
|r| = 3*|m| : as a distance is always positive and m & r could be negative, we have to use the absolute value.

As well, we can do nothing to know r.

INSUFF.

From 2
(r+m)/2 = 12
<=> r = 24 - m : an equation with infinite possibilities for the couple (r,m)

INSUFF.

Combining 1 with 2
|r| = 3*|m|

o If r=3*(-m), then
-3*m = 24 - m <=> 2*m = -24 <=> m = -12
and so, r = 36

o If r=3*(m), then
3*m = 24 - m <=> 4*m = 24 <=> m = 6
and so, r = 18

We remain with 2 possible value of r.

INSUFF.
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asaf
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If m and r are 2 numbers on a number line, what is the value of r?

1/ the distance between r and 0 is 3 times the distance between m and 0

2/ 12 is half way between m and r.

1) r = 3*m . Insufficient.
2) Insufficient

Combining:

If 12 is the mid-point then m=6, r=18?


C.
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MBAlad
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I see E now but would've gone for C I reckon - D'oh
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enola
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Thank you very much for all of your explanations !!

OA is E



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