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On the number line, if the number k is to the left of the

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On the number line, if the number k is to the left of the  [#permalink]

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New post 11 Dec 2007, 14:50
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On the number line, if the number k is to the left of the number t, is the product kt to the right of t?

(1) t < 0

(2) k < 1
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Re: On the number line, if the number k is to the left of the  [#permalink]

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New post 11 Dec 2007, 15:04
6
1
1. t is less than 0

T is negative and K is to the left of T so K is negative as well

negative*negative = positive

and any positive will be to the right of t when it's negative

A is sufficient

2. k is less than 1

if T is 10 K could be 1/2 and kt would be to the left of T
if T is -1 K could be -2 and kt would be to the right of T

Insufficient

Answer A
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Re: On the number line, if the number k is to the left of the  [#permalink]

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New post 11 Dec 2007, 15:04
tarek99 wrote:
On the number line, if the number k is to the left of the number t, is the product kt to the right of t?

(1) t is less than 0

(2) k is less than 1



Please explain your answer


I will go with A.

(1) t -ve , so k is -ve then kt = +ve Sufficient
(2) k -ve means t can be = +ve or -ve. Insffucient

Whats the OA
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Re: On the number line, if the number k is to the left of the  [#permalink]

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New post 23 Dec 2007, 03:38
A.

(1) T is negative. So is K. Product is positive, i.e. to the right of 0 and T. SUFF
(2) K and T could be positive. If K<1> 1 the product will give a number to the left of T. T may also be less than 1, and if it is negative, the product KT will be positive and greater than T. INSUFF
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Re: On the number line, if the number k is to the left of the  [#permalink]

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New post 23 Dec 2007, 09:39
A

1 k neg, therefore t neg, and product will always be positive therefore to the right of t

2 k less than 1, so k can be positive or negative. depending on sign of t, kt will either be positive or negative. no way to tell. insufficient
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Re: On the number line, if the number k is to the left of the  [#permalink]

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New post 24 Dec 2007, 09:38
I go with C. I think not only integers can be on the number line.
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Re: On the number line, if the number k is to the left of the  [#permalink]

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New post 24 Dec 2007, 10:28
1
It doesn't matter whether the numbers are integers or not. We just need to know if the new number is greater than t. If T is negative and k is negative, the product must be positive
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Re: number line Q  [#permalink]

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New post 21 Jul 2011, 06:15
1
DeepGagan wrote:
On the number line, if number K is to the left of number t, is the product kt to the right of t?

(1) T < 0

(2) k < 1


A it is
St 1: if T<0 , and K is left of t , this means K is also a negative numbers smaller than T
assume T = -2 and K =-3... product of 2 negative will be +ve , hence to the right of T....sufficient

St2 : K <1 ,assume K = -1 and t = 1/2 product is -1/2 .. this is to the left of t
assume k = k = -2 and t = -1 product = +2 , this is to the right of t.. ............thus insufficient
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Re: number line Q  [#permalink]

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New post 22 Jul 2011, 09:24
1
Attachment:
Screen shot 2011-07-22 at 8.20.37 PM.png
Screen shot 2011-07-22 at 8.20.37 PM.png [ 15.63 KiB | Viewed 15970 times ]


Here's your case.

For 2, T can be less than 0 or T can be greater than 0. Thus product kt's position depends where K and T are.

OA A.
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Re: On the number line, if the number k is to the left of the  [#permalink]

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New post 03 Feb 2015, 01:18
jamifahad wrote:
Attachment:
Screen shot 2011-07-22 at 8.20.37 PM.png


Here's your case.

For 2, T can be less than 0 or T can be greater than 0. Thus product kt's position depends where K and T are.

OA A.


I also drew the number line and agree with you. Just to make the second case a bit more clear:

We know that k<1.
What we don't know is if t is also LT 1.
Also, LT1 could mean 0.5 or it could be a negative number.

For 1, we know that k< t<0, so they are both negative. This would make their product positive and greater that t.
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Re: On the number line, if the number k is to the left of the  [#permalink]

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New post 20 Dec 2015, 10:11
Is kt>t?

Statement 1:
If t < 0. Then the number to the left would also be negative. Product of two negatives would be greater (and to the right) of the two integers. Sufficient

Statement 2:
Multiple cases possible. Insuff.

Option A
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On the number line, if the number k is to the left of the  [#permalink]

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New post 17 Jan 2016, 04:21
1
tarek99 wrote:
On the number line, if the number k is to the left of the number t, is the product kt to the right of t?

(1) t < 0

(2) k < 1


Question: Is the product kt to the right of t
3 combinations are possible:
1. K.....T......0 --> YES
2. K.....0.....T --> No
3. 0.....K.....T --> YES (if k > 1)

(1) t < 0 --> see above, straight yes, sufficient
(2) k < 1 --> could be combi 2 or 3. Not sufficient
Answer A
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Re: On the number line, if the number k is to the left of the  [#permalink]

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New post 21 May 2016, 05:34
I took 'left' as T K and not K T.

Can we expect questions with such ambiguity on the GMAT?


tarek99 wrote:
On the number line, if the number k is to the left of the number t, is the product kt to the right of t?

(1) t < 0

(2) k < 1
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Re: On the number line, if the number k is to the left of the  [#permalink]

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New post 21 May 2016, 07:50
ameyaprabhu wrote:
I took 'left' as T K and not K T.

Can we expect questions with such ambiguity on the GMAT?


tarek99 wrote:
On the number line, if the number k is to the left of the number t, is the product kt to the right of t?

(1) t < 0

(2) k < 1


The number k is to the left of the number t means ______K_______T__________. There is no ambiguity there.
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Re: On the number line, if the number k is to the left of the  [#permalink]

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New post 29 Jan 2017, 03:24
Draw number line, place k and t as mentioned in question.
A --> ____k____t______0__
as k and t both are left of zero, (negative) their product will be positive.

B --> multiple possibilities.
as on below number lines (i am drawing only 3, u can try more by moving t around 0 and 1)
____k__0__t________ kt negative so on left of t
____k__ t___0_____ kt positive so on right of t
_0__k___1___t________ kt is positive but k<1 so kt<t therefore kt on left of t
So the answer A.
Hope this helps!
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Re: On the number line, if the number k is to the left of the  [#permalink]

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Re: On the number line, if the number k is to the left of the &nbs [#permalink] 27 Feb 2018, 16:23
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