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What is the distance between a and b on the number line?
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What is the distance between a and b on the number line?

(1) |a| – |b| = 6
(2) ab > 0
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What is the distance between a and b on the number line?
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27 Mar 2013, 01:10
What is the distance between a and b on the number line?

(1) |a| – |b| = 6
(2) ab > 0
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What is the distance between a and b on the number line?
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27 Mar 2013, 01:45
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What is the distance between a and b on the number line?

(1) |a| – |b| = 6
(2) ab > 0
Show more

From F.S 1, let's pick values keeping |a| – |b| = 6. For a=-12; b=6, we have |a-b| = 18, however, for a=12;b=6 we have |a-b| = 6. Insufficient.

From F.S 2, we just know that a and b are of the same sign. Insufficient.

With both taken together, either a,b>0 in which case, |a| – |b| = 6 --> a– b = 6 .

or

a,b<0 in which case, b-a = 6. Thus, the distance between the points a and b, |a-b| is the same in either case. Sufficient.

C.

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What is the distance between a and b on the number line?
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27 Mar 2013, 03:25
mun23
What is the distance between a and b on the number line?

(1) |a| – |b| = 6
(2) ab > 0
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Merging similar topics.

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What is the distance between a and b on the number line?
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26 Jun 2013, 13:42
What is the distance between a and b on the number line?

(1) |a| – |b| = 6
(2) ab > 0

(1) |a| – |b| = 6

I made a stupid mistake here. I assumed that because we are dealing with absolute values here, we're dealing with just a positive number - a positive number (for example 12-6 = 6, 8-2 = 6, etc). Of course, we're looking for the distance of a and b, not the difference between |a| and |b|. For example, the difference between |-12| and |6| is (12-6=6) but on the number line they are actually 18 places apart. Therefore, we cannot determine what the distance between a and b is on the number line with #1.
INSUFFICIENT

(2) ab > 0

This tells us nothing about the placement of a and b on the number line, only that a and b are both positive or negative.

1+2) If a and b are both positive or both negative and that |a| – |b| = 6 then we can conclude the distance is always going to be 6.
SUFFICIENT

(C)
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What is the distance between a and b on the number line?
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23 Nov 2014, 04:34
Bunuel
What is the distance between a and b on the number line?

(1) |a| – |b| = 6
(2) ab > 0
Show more

What is the distance between a and b on the number line?

We are asked to find the value of |a-b|.

(1) |a| – |b| = 6 --> if a=7 and b=1 then |a-b|=6 but if a=7 and b=-1 then |a-b|=8. Not sufficient.

(2) ab > 0 --> just says that a and b have the same sign. Not sufficient:

(1)+(2) If both a and b are positive then |a|-|b|=a-b=6 and |a-b|=6. If both a and b are negative then |a|-|b|=-a-(-b)=b-a=6, and |a-b|=6. So, in any case |a-b|=6. Sufficient.

Answer: C.

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What is the distance between a and b on the number line?
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15 Mar 2017, 01:03
Bunuel
What is the distance between a and b on the number line?

(1) |a| – |b| = 6
(2) ab > 0
Show more

ST 1: If both are negative or both are positive, the difference will be = 6. If one of them is negative, we cannot determine the distance. INSUFFICIENT

St 2: ab>0, that means either both are negative or both are positive. But the difference is unknown. INSUFFICIENT

St 1 & St 2: the case of one of them being negative and other positive is ruled out. hence the distance will be 6. ANSWER

Option C
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What is the distance between a and b on the number line?
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31 May 2017, 22:05
Bunuel
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What is the distance between a and b on the number line?

(1) |a| – |b| = 6
(2) ab > 0

What is the distance between a and b on the number line?

We are asked to find the value of |a-b|.

(1) |a| – |b| = 6 --> if a=7 and b=1 then |a-b|=6 but if a=7 and b=-1 then |a-b|=8. Not sufficient.

(2) ab > 0 --> just says that a and b have the same sign. Not sufficient:

(1)+(2) If both a and b are positive then |a|-|b|=a-b=6 and |a-b|=6. If both a and b are negative then |a|-|b|=-a-(-b)=b-a=6, and |a-b|=6. So, in any case |a-b|=6. Sufficient.

Answer: C.
Show more

Hello Bunuel,
Your solution is well taken. However, I have been handling mod questions on the basis of "Distance from zero on number line" concept.

Can we cay that mod (a) denotes the distnace of "a" from zero?
If we can then option a states that the difference of "distance of a from zero" and "difference of b from" zero is equal to 6. the distance between "a" and "b" is 6 only. As only distance is required not the actual value. so whatever be the case, the distance of a and b will be 6 only.
taking an example, let the value of "a" be -67 i.e. "a" is at a distance of 67 units from zero n the number line, therefore as per the given statement (i) b can take values of -61 and -73, thereby giving two differnt values. hence SUFFICIENT.

From statement (ii) we see that either both a & b are positive or negative. Clearly INSUFFICIENT.

So, option A should be the answer,
What am I doing wrong here??
My concept is at stake :(
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What is the distance between a and b on the number line?
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31 May 2017, 22:18
saurabhsavant
Bunuel
Bunuel
What is the distance between a and b on the number line?

(1) |a| – |b| = 6
(2) ab > 0

What is the distance between a and b on the number line?

We are asked to find the value of |a-b|.

(1) |a| – |b| = 6 --> if a=7 and b=1 then |a-b|=6 but if a=7 and b=-1 then |a-b|=8. Not sufficient.

(2) ab > 0 --> just says that a and b have the same sign. Not sufficient:

(1)+(2) If both a and b are positive then |a|-|b|=a-b=6 and |a-b|=6. If both a and b are negative then |a|-|b|=-a-(-b)=b-a=6, and |a-b|=6. So, in any case |a-b|=6. Sufficient.

Answer: C.

Hello Bunuel,
Your solution is well taken. However, I have been handling mod questions on the basis of "Distance from zero on number line" concept.

Can we cay that mod (a) denotes the distnace of "a" from zero?
If we can then option a states that the difference of "distance of a from zero" and "difference of b from" zero is equal to 6. the distance between "a" and "b" is 6 only. As only distance is required not the actual value. so whatever be the case, the distance of a and b will be 6 only.
taking an example, let the value of "a" be -67 i.e. "a" is at a distance of 67 units from zero n the number line, therefore as per the given statement (i) b can take values of -61 and -73, thereby giving two differnt values. hence SUFFICIENT.

From statement (ii) we see that either both a & b are positive or negative. Clearly INSUFFICIENT.

So, option A should be the answer,
What am I doing wrong here??
My concept is at stake :(
Show more

How is your examples correct? If a = -67 and b =-73, then |a| – |b| = -6, not 6.

|a| – |b| = 6 (|a| = 6 + |b|) means that a is 6 units further from 0, than b is.

You are considering the case when both a and b are negative. In my solution you can see an examples giving different answers:
a=7 and b=1 then |a-b|=6
a=7 and b=-1 then |a-b|=8.

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What is the distance between a and b on the number line?
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01 Jun 2017, 10:41
Bunuel
saurabhsavant
Bunuel
[quote="Bunuel"]What is the distance between a and b on the number line?

(1) |a| – |b| = 6
(2) ab > 0

What is the distance between a and b on the number line?

We are asked to find the value of |a-b|.

(1) |a| – |b| = 6 --> if a=7 and b=1 then |a-b|=6 but if a=7 and b=-1 then |a-b|=8. Not sufficient.

(2) ab > 0 --> just says that a and b have the same sign. Not sufficient:

(1)+(2) If both a and b are positive then |a|-|b|=a-b=6 and |a-b|=6. If both a and b are negative then |a|-|b|=-a-(-b)=b-a=6, and |a-b|=6. So, in any case |a-b|=6. Sufficient.

Answer: C.

Hello Bunuel,
Your solution is well taken. However, I have been handling mod questions on the basis of "Distance from zero on number line" concept.

Can we cay that mod (a) denotes the distnace of "a" from zero?
If we can then option a states that the difference of "distance of a from zero" and "difference of b from" zero is equal to 6. the distance between "a" and "b" is 6 only. As only distance is required not the actual value. so whatever be the case, the distance of a and b will be 6 only.
taking an example, let the value of "a" be -67 i.e. "a" is at a distance of 67 units from zero n the number line, therefore as per the given statement (i) b can take values of -61 and -73, thereby giving two differnt values. hence SUFFICIENT.

From statement (ii) we see that either both a & b are positive or negative. Clearly INSUFFICIENT.

So, option A should be the answer,
What am I doing wrong here??
My concept is at stake :(

How is your examples correct? If a = -67 and b =-73, then |a| – |b| = -6, not 6.

|a| – |b| = 6 (|a| = 6 + |b|) means that a is 6 units further from 0, than b is.

You are considering the case when both a and b are negative. In my solution you can see an examples giving different answers:
a=7 and b=1 then |a-b|=6
a=7 and b=-1 then |a-b|=8.[/quote]
Agreed that i botched up in calculations...have been struggling with this issue....but even if we get negative 6 as an answer still the "distance" between a and b remains 6.


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What is the distance between a and b on the number line?
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01 Jun 2017, 10:45
saurabhsavant

Agreed that i botched up in calculations...have been struggling with this issue....but even if we get negative 6 as an answer still the "distance" between a and b remains 6.


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I don't understand what you are trying to say. What is your question exactly?

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What is the distance between a and b on the number line?
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01 Jun 2017, 11:22
Bunuel
saurabhsavant

Agreed that i botched up in calculations...have been struggling with this issue....but even if we get negative 6 as an answer still the "distance" between a and b remains 6.


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I don't understand what you are trying to say. What is your question exactly?
Show more
Sorry to bother u..i really mean it...but here is what i gather from the question..
Ial = distance of a from zero..hope this concept is right? And ditto for b
So i guess distance between a and b would not b la-b|...rather | |a|-|b| |...
Further, if a is say 100 units from zero, then a can be at either positive 100 or negative 100.
Now, how do we placee b?
We can place b in such a manner that statement i holds good.

I.e. |b| =6+wherever a is....or gap between a and b is 6.


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What is the distance between a and b on the number line?
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01 Jun 2017, 11:27
saurabhsavant
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saurabhsavant

Agreed that i botched up in calculations...have been struggling with this issue....but even if we get negative 6 as an answer still the "distance" between a and b remains 6.


Sent from my MI MAX using GMAT Club Forum mobile app

I don't understand what you are trying to say. What is your question exactly?
Sorry to bother u..i really mean it...but here is what i gather from the question..
Ial = distance of a from zero..hope this concept is right? And ditto for b
So i guess distance between a and b would not b la-b|...rather | |a|-|b| |...
Further, if a is say 100 units from zero, then a can be at either positive 100 or negative 100.
Now, how do we placee b?
We can place b in such a manner that statement i holds good.

I.e. |b| =6+wherever a is....or gap between a and b is 6.


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One addition..|b| = wherever a is minus 6...again gap is 6

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What is the distance between a and b on the number line?
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01 Jun 2017, 11:28
saurabhsavant
Bunuel
saurabhsavant

Agreed that i botched up in calculations...have been struggling with this issue....but even if we get negative 6 as an answer still the "distance" between a and b remains 6.


Sent from my MI MAX using GMAT Club Forum mobile app

I don't understand what you are trying to say. What is your question exactly?
Sorry to bother u..i really mean it...but here is what i gather from the question..
Ial = distance of a from zero..hope this concept is right? And ditto for b
So i guess distance between a and b would not b la-b|...rather | |a|-|b| |...
Further, if a is say 100 units from zero, then a can be at either positive 100 or negative 100.
Now, how do we placee b?
We can place b in such a manner that statement i holds good.

I.e. |b| =6+wherever a is....or gap between a and b is 6.


Sent from my MI MAX using GMAT Club Forum mobile app
Show more

The red part is where you are making an error. The distance between a and b on the number line mean |a - b|, and no way ||a| - |b||.

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What is the distance between a and b on the number line?
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01 Jun 2017, 11:33
Bunuel
saurabhsavant
Bunuel
[quote="saurabhsavant"]
Agreed that i botched up in calculations...have been struggling with this issue....but even if we get negative 6 as an answer still the "distance" between a and b remains 6.


Sent from my MI MAX using GMAT Club Forum mobile app

I don't understand what you are trying to say. What is your question exactly?
Sorry to bother u..i really mean it...but here is what i gather from the question..
Ial = distance of a from zero..hope this concept is right? And ditto for b
So i guess distance between a and b would not b la-b|...rather | |a|-|b| |...
Further, if a is say 100 units from zero, then a can be at either positive 100 or negative 100.
Now, how do we placee b?
We can place b in such a manner that statement i holds good.

I.e. |b| =6+wherever a is....or gap between a and b is 6.


Sent from my MI MAX using GMAT Club Forum mobile app

The red part is where you are making an error. The distance between a and b on the number line mean |a - b|, and no way ||a| - |b||.[/quote]
Well...thanx for the help...will ponder over it and hope to reconcile with the OA.

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What is the distance between a and b on the number line?
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15 Jul 2017, 06:14
WholeLottaLove
What is the distance between a and b on the number line?

(1) |a| – |b| = 6
(2) ab > 0

(1) |a| – |b| = 6

I made a stupid mistake here. I assumed that because we are dealing with absolute values here, we're dealing with just a positive number - a positive number (for example 12-6 = 6, 8-2 = 6, etc). Of course, we're looking for the distance of a and b, not the difference between |a| and |b|. For example, the difference between |-12| and |6| is (12-6=6) but on the number line they are actually 18 places apart. Therefore, we cannot determine what the distance between a and b is on the number line with #1.
INSUFFICIENT

(2) ab > 0

This tells us nothing about the placement of a and b on the number line, only that a and b are both positive or negative.

1+2) If a and b are both positive or both negative and that |a| – |b| = 6 then we can conclude the distance is always going to be 6.
SUFFICIENT

(C)
Show more

Made the same error : now realize its asking DISTANCE not direction. So that remains the same through C. Picked E earlier :( as I kept thinking what is A and B
Good one, conceptually
Thank you for the explanation!
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What is the distance between a and b on the number line?
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14 May 2019, 22:06
Bunuel
What is the distance between a and b on the number line?

(1) |a| – |b| = 6
(2) ab > 0
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#1
a & b can be either + or - insufficient
#2
ab>0
both have to be +ve or -ve ; insufficient
from 1 &2
both of same sign ; gives same value
test with a=+/-8 and b=+/-2 ; same sign
IMO C
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What is the distance between a and b on the number line?
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11 Jul 2020, 03:53
Bunuel
What is the distance between a and b on the number line?

(1) |a| – |b| = 6
(2) ab > 0
Show more

|a-b| = ?

(1) |a| – |b| = 6. a and b can be positive or negative. If a = 8 and b = 2, then |a - b| = 6; but if a = -8 and b = 2, then |a - b| = 10. INSUFFICIENT.

(2) ab > 0. There are infinite number of pairs of positive numbers or negative numbers that satisfy ab > 0. INSUFFICIENT.

(1) + (2):
From (2) we know that a and b have the same signs
From (1) we know that |a| > |b|
--> |a| - |b| = |a - b| = 6. SUFFICIENT.

Answer: (C)
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