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B
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26% (02:02) correct
74%
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Line P and Q intersect at a point (2,-5), is the slope of line P is greater than that of line Q?
(1) X intercept of P is less than Q
(2) Y intercept of P is more than Q.
(1) X intercept of P is less than Q
(2) Y intercept of P is more than Q.
16 Dec 2021, 06:33
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Bunuel
Line P and Q intersect at a point (2,-5), is the slope of line P is greater than that of line Q?
(1) X intercept of P is less than Q
(2) Y intercept of P is more than Q.
(1) X intercept of P is less than Q
(2) Y intercept of P is more than Q.
y = mx+c
\(m= \frac{y-c}{x}\)
\(m= \frac{-5-c}{2} \) ( \(x=2\) and \( y = -5 \) given)
Hence we need \(c\) or \(y\) - intercept to find the value of the slope.
(1) X intercept of P is less than Q
Not what we are looking for, CANNOT give the value of the slope.
INSUFF.
(2) Y intercept of P is more than Q.
Exactly what we are looking for.
As the value of \(c\) increases slope will decrease. Hence slope of \(p\) is less than slope of \(q.\)
SUFF.
Ans B
Hope it's clear.
21 Dec 2021, 06:45
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The answer will be D.
the equation of line is x/a+y/b=1 a and b are x intercept and y intercept.
slope = -b/a
also when using
y=mx+c
x intercept = -c/m hence y/c= x -x intercept => -5/c= 2-(x intercept) => c= -c/(2-xintercept) when
So x intercept is small the slope is small.
The answer is D.
the equation of line is x/a+y/b=1 a and b are x intercept and y intercept.
slope = -b/a
also when using
y=mx+c
x intercept = -c/m hence y/c= x -x intercept => -5/c= 2-(x intercept) => c= -c/(2-xintercept) when
So x intercept is small the slope is small.
The answer is D.
