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class 12
Missing
JEE Advanced
554
150
The correct statement(s) pertaining to the adsorption of a gas on a solid surface is (are)
554
150
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Related Questions
A circle S passes through the point (0, 1) and is orthogonal to the circles
$(x−1)_{2}+y_{2}=16$
and
$x_{2}+y_{2}=1$
. Then (A) radius of S is 8 (B) radius of S is 7 (C) center of S is (-7,1) (D) center of S is (-8,1)
For
$a>b>c>0$
, if the distance between
$(1,1)$
and the point of intersection of the line
$ax+by−c=0$
is less than
$22 $
then,
For
$3×3$
matrices
$MandN,$
which of the following statement (s) is (are) NOT correct ?
$N_{T}MN$
is symmetricor skew-symmetric, according as
$m$
is symmetric or skew-symmetric.
$MN−NM$
is skew-symmetric for all symmetric matrices
$MandN˙$
$MN$
is symmetric for all symmetric matrices
$MandN$
$(adjM)(adjN)=adj(MN)$
for all invertible matrices
$MandN˙$
Let
$f(x)=7tan_{8}x+7tan_{6}x−3tan_{4}x−3tan_{2}x$
for all
$x∈(−2π ,2π )$
. Then the correct expression (s) is (are) (a)
$∫_{0}xf(x)dx=121 $
(b)
$∫_{0}f(x)dx=0$
(c)
$∫_{0}xf(x)=61 $
(d)
$∫_{0}f(x)dx=121 $
A curve passes through the point
$(1,6π )$
. Let the slope of the curve at each point
$(x,y)$
be
$xy +sec(xy ),x>0.$
Then the equation of the curve is
If
$g(x)=∫_{sinx}sin_{−1}(t)dt,then:$
(a)
$g_{prime}(2π )=−2π$
(b)
$g_{prime}(−2π )=−2π$
(c)
$g_{prime}(−2π )=2π$
(d)
$g_{prime}(2π )=2π$
Circle(s) touching x-axis at a distance 3 from the origin and having an intercept of length
$27 $
on y-axis is (are)
A box
$B_{1}$
, contains 1 white ball, 3 red balls and 2 black balls. Another box
$B_{2}$
, contains 2 white balls, 3 red balls and 4 black balls. A third box
$B_{3}$
, contains 3 white balls, 4 red balls and 5 black balls.
Related Questions
A circle S passes through the point (0, 1) and is orthogonal to the circles
$(x−1)_{2}+y_{2}=16$
and
$x_{2}+y_{2}=1$
. Then (A) radius of S is 8 (B) radius of S is 7 (C) center of S is (-7,1) (D) center of S is (-8,1)
For
$a>b>c>0$
, if the distance between
$(1,1)$
and the point of intersection of the line
$ax+by−c=0$
is less than
$22 $
then,
For
$3×3$
matrices
$MandN,$
which of the following statement (s) is (are) NOT correct ?
$N_{T}MN$
is symmetricor skew-symmetric, according as
$m$
is symmetric or skew-symmetric.
$MN−NM$
is skew-symmetric for all symmetric matrices
$MandN˙$
$MN$
is symmetric for all symmetric matrices
$MandN$
$(adjM)(adjN)=adj(MN)$
for all invertible matrices
$MandN˙$
Let
$f(x)=7tan_{8}x+7tan_{6}x−3tan_{4}x−3tan_{2}x$
for all
$x∈(−2π ,2π )$
. Then the correct expression (s) is (are) (a)
$∫_{0}xf(x)dx=121 $
(b)
$∫_{0}f(x)dx=0$
(c)
$∫_{0}xf(x)=61 $
(d)
$∫_{0}f(x)dx=121 $
A curve passes through the point
$(1,6π )$
. Let the slope of the curve at each point
$(x,y)$
be
$xy +sec(xy ),x>0.$
Then the equation of the curve is
If
$g(x)=∫_{sinx}sin_{−1}(t)dt,then:$
(a)
$g_{prime}(2π )=−2π$
(b)
$g_{prime}(−2π )=−2π$
(c)
$g_{prime}(−2π )=2π$
(d)
$g_{prime}(2π )=2π$
Circle(s) touching x-axis at a distance 3 from the origin and having an intercept of length
$27 $
on y-axis is (are)
A box
$B_{1}$
, contains 1 white ball, 3 red balls and 2 black balls. Another box
$B_{2}$
, contains 2 white balls, 3 red balls and 4 black balls. A third box
$B_{3}$
, contains 3 white balls, 4 red balls and 5 black balls.
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