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Point (P, Q) is in the coordinate plane. Is P > Q?

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Joined: 16 Jun 2018
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Point (P, Q) is in the coordinate plane. Is P > Q?  [#permalink]

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New post Updated on: 11 Aug 2018, 01:52
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Point (P, Q) is in the coordinate plane. Is P > Q?

Statement #1: (P, Q) is closer to the x-axis than to the y-axis.

Statement #2: Point (P, Q) is above the line y = x + 1.

Originally posted by amresh09 on 11 Aug 2018, 00:24.
Last edited by Bunuel on 11 Aug 2018, 01:52, edited 1 time in total.
Renamed the topic.
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Re: Point (P, Q) is in the coordinate plane. Is P > Q?  [#permalink]

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New post 11 Aug 2018, 01:15
amresh09 wrote:
Point (P, Q) is in the coordinate plane. Is P > Q?

Statement #1: (P, Q) is closer to the x-axis than to the y-axis.

Statement #2: Point (P, Q) is above the line y = x + 1.





statement 1:- (P, Q) is closer to the x-axis than to the y-axis.
let (P, Q) = (9,1) here p>q but if (P, Q) = (-9,1) then p<q so not sufficient
statement 2:- Point (P, Q) is above the line y = x + 1
let's take here the line y=x which has x and y-intercept zero
and in line y=x+1 x-intercept=0 and y-intercept=1 this means y=x+1 is above the line y=x(since both are parallel)
from this, we came to know that if (P, Q) lies above y=x+1 then q>p which gives a definite answer no so sufficient
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Re: Point (P, Q) is in the coordinate plane. Is P > Q?   [#permalink] 11 Aug 2018, 01:15
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Point (P, Q) is in the coordinate plane. Is P > Q?

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