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iit jee
| 2012
Solutions for all the questions from iit jee
of year 2012
EXAM
board examination
iit jee
jee advanced
jee main
neet
rtb
YEAR
All
2012
SUBJECT
math
30
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class 11
Math
Algebra
Permutations And Combinations
Assuming the balls to be identical except for difference in colours, the number of ways in which one or more balls can be selected from 10 white, 9 green and 7 black balls is
class 11
Math
Co-ordinate Geometry
Straight Lines
A line is drawn through the point (1, 2) to meet the coordinate axes at P and Q such that it forms a triangle OPQ, where O is the origin. If the area of the triangle OPQ is least, then the slope of the line PQ is
class 12
Math
3D Geometry
Three Dimensional Geometry
An equation of a plane parallel to the plane
$x2y+2z5=0$
and at a unit distance from the origin is
class 11
Math
Co-ordinate Geometry
Coordinate Geometry
If the line
$2x+y=k$
passes through the point which divides the line segment joining the points (1, 1) and (2, 4) in the ratio 3 : 2, then k equals
class 12
Math
Calculus
Definite Integral
If
$g(x)=∫0xcos4tdt$
, then
$g(x+π)$
equals:
class 12
Math
Calculus
Application Of Integrals
The area bounded between the parabolas
$x_{2}=4y andx_{2}=9y$
and the straight line
$y=2$
is
class 12
Math
Algebra
Matrices
Let
$A=(100210321)$
If
$u_{1}$
and
$u_{2}$
are column matrices such that
$Au_{1}=(100)$
and
$Au_{2}=(010)$
, then
$u_{1}+u_{2}$
is equal to
class 12
JEE Main
Tge incorrect expression among the following is :
class 12
Math
Calculus
Application Of Derivatives
Statement 1: An equation of a common tangent to the parabola
$y_{2}=163 x$
and the ellipse
$2x_{2}+y_{2}=4isy=2x+23 $
.Statement 2: If the line
$y=mx+m43 ,(m=0)$
is a common tangent to the parabola
$y_{2}=163 x$
and the ellipse
$2x_{2}+y_{2}=4$
, then m satisfies
$m_{4}+2m_{2}=24$
.
class 12
JEE Main
The molecule having smallest bond angle is :
1
2
3
4
5
6
7
8
9
10
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iit jee
| 2012
Solutions for all the questions from iit jee
of year 2012
30
JEE MAINS
Crash Course
●LIVE
Classes starting
15
^{th}
June 2021
30 Students | 90 Days | 24x7 Video Doubt Support
₹16000
₹8000
KNOW MORE
30
JEE MAINS
Crash Course
●LIVE
Classes starting
15
^{th}
June 2021
30 Students | 90 Days | 24x7 Video Doubt Support
₹16000
₹8000
KNOW MORE
Filter Results
EXAM
board examination
iit jee
jee advanced
jee main
neet
rtb
YEAR
All
2012
SUBJECT
math
class 11
Math
Algebra
Permutations And Combinations
Assuming the balls to be identical except for difference in colours, the number of ways in which one or more balls can be selected from 10 white, 9 green and 7 black balls is
class 11
Math
Co-ordinate Geometry
Straight Lines
A line is drawn through the point (1, 2) to meet the coordinate axes at P and Q such that it forms a triangle OPQ, where O is the origin. If the area of the triangle OPQ is least, then the slope of the line PQ is
class 12
Math
3D Geometry
Three Dimensional Geometry
An equation of a plane parallel to the plane
$x2y+2z5=0$
and at a unit distance from the origin is
class 11
Math
Co-ordinate Geometry
Coordinate Geometry
If the line
$2x+y=k$
passes through the point which divides the line segment joining the points (1, 1) and (2, 4) in the ratio 3 : 2, then k equals
class 12
Math
Calculus
Definite Integral
If
$g(x)=∫0xcos4tdt$
, then
$g(x+π)$
equals:
class 12
Math
Calculus
Application Of Integrals
The area bounded between the parabolas
$x_{2}=4y andx_{2}=9y$
and the straight line
$y=2$
is
class 12
Math
Algebra
Matrices
Let
$A=(100210321)$
If
$u_{1}$
and
$u_{2}$
are column matrices such that
$Au_{1}=(100)$
and
$Au_{2}=(010)$
, then
$u_{1}+u_{2}$
is equal to
class 12
JEE Main
Tge incorrect expression among the following is :
class 12
Math
Calculus
Application Of Derivatives
Statement 1: An equation of a common tangent to the parabola
$y_{2}=163 x$
and the ellipse
$2x_{2}+y_{2}=4isy=2x+23 $
.Statement 2: If the line
$y=mx+m43 ,(m=0)$
is a common tangent to the parabola
$y_{2}=163 x$
and the ellipse
$2x_{2}+y_{2}=4$
, then m satisfies
$m_{4}+2m_{2}=24$
.
class 12
JEE Main
The molecule having smallest bond angle is :
1
2
3
4
5
6
7
8
9
10
Previous
page
1 / 2
You're on page
1
page
2
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page
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