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10 Sep 2019, 00:41
Kudos
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A
Be sure to select an answer first to save it in the Error Log before revealing the correct answer (OA)!
Difficulty:
25%
(medium)
Question Stats:
63% (00:34) correct
37%
(00:40)
wrong
based on 115
sessions
History
Date
Time
Result
Not Attempted Yet
10 Sep 2019, 01:30
Kudos
Bookmarks
What is the value of |w| ?
STATEMENT (1)--\(w^2\) = 16
\(w^2\)-16 = 0
(w+4)(w-4)=0
w = 4 ,-4
we are asked about the value of |w|
if w=4 |w| = 4
if w=-4 |w| = 4
hence, SUFFICIENT
STATEMENT (2)-- |w| = -w
here w=0 satisfy the equation
then |w| = 0
w = -1 also satisfies the equation
then |w| = 1
from this satement we cant get the definite value of |w|
hence, INSUFFICIENT
A is the correct answer
STATEMENT (1)--\(w^2\) = 16
\(w^2\)-16 = 0
(w+4)(w-4)=0
w = 4 ,-4
we are asked about the value of |w|
if w=4 |w| = 4
if w=-4 |w| = 4
hence, SUFFICIENT
STATEMENT (2)-- |w| = -w
here w=0 satisfy the equation
then |w| = 0
w = -1 also satisfies the equation
then |w| = 1
from this satement we cant get the definite value of |w|
hence, INSUFFICIENT
A is the correct answer
10 Sep 2019, 01:31
Kudos
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Bunuel
What is the value of |w| ?
(1) w^2 = 16
(2) |w| = -w
(1) w^2 = 16
(2) |w| = -w
(1) w^2 = 16
--> w = ±4
So, |w| = |±4| = 4 always --> Sufficient
(2) |w| = -w
This will ONLY imply that 'w' is a negative value. But numerical value of |w| cannot be found --> Insufficient
IMO Option A
Pls Hit kudos if you like the solution
