1
IIT-JEE 2011 Paper 1 Offline
Numerical
+4
-0
Consider the parabola $${y^2} = 8x$$. Let $${\Delta _1}$$ be the area of the triangle formed by the end points of its latus rectum and the point $$P\left( {{1 \over 2},2} \right)$$ on the parabola and $${\Delta _2}$$ be the area of the triangle formed by drawing tangents at $$P$$ and at the end points of the latus rectum. Then $${{{\Delta _1}} \over {{\Delta _2}}}$$ is
Your input ____
2
IIT-JEE 2011 Paper 1 Offline
MCQ (Single Correct Answer)
+4
-1
The value of $$\,\int\limits_{\sqrt {\ell n2} }^{\sqrt {\ell n3} } {{{x\sin {x^2}} \over {\sin {x^2} + \sin \left( {\ell n6 - {x^2}} \right)}}\,dx} $$ is
3
IIT-JEE 2011 Paper 1 Offline
MCQ (Single Correct Answer)
+4
-1
Let the straight line $$x=b$$ divide the area enclosed by
$$y = {\left( {1 - x} \right)^2},y = 0,$$ and $$x=0$$ into two parts $${R_1}\left( {0 \le x \le b} \right)$$ and
$${R_2}\left( {b \le x \le 1} \right)$$ such that $${R_1} - {R_2} = {1 \over 4}.$$ Then $$b$$ equals
$$y = {\left( {1 - x} \right)^2},y = 0,$$ and $$x=0$$ into two parts $${R_1}\left( {0 \le x \le b} \right)$$ and
$${R_2}\left( {b \le x \le 1} \right)$$ such that $${R_1} - {R_2} = {1 \over 4}.$$ Then $$b$$ equals
4
IIT-JEE 2011 Paper 1 Offline
MCQ (Single Correct Answer)
+4
-1
Let $${U_1}$$ and $${U_2}$$ be two urns such that $${U_1}$$ contains $$3$$ white and $$2$$ red balls, and $${U_2}$$ contains only $$1$$ white ball. A fair coin is tossed. If head appears then $$1$$ ball is drawn at random from $${U_1}$$ and put into $${U_2}$$. However, if tail appears then $$2$$ balls are drawn at random from $${U_1}$$ and put into $${U_2}$$. Now $$1$$ ball is drawn at random from $${U_2}$$ being white is
The probability of the drawn ball from $${U_2}$$ being white is
Paper analysis
Total Questions
Chemistry
23
Mathematics
23
Physics
23
More papers of JEE Advanced
JEE Advanced 2024 Paper 2 Online
JEE Advanced 2024 Paper 1 Online
JEE Advanced 2023 Paper 2 Online
JEE Advanced 2023 Paper 1 Online
JEE Advanced 2022 Paper 2 Online
JEE Advanced 2022 Paper 1 Online
JEE Advanced 2021 Paper 2 Online
JEE Advanced 2021 Paper 1 Online
JEE Advanced 2020 Paper 2 Offline
JEE Advanced 2020 Paper 1 Offline
JEE Advanced 2019 Paper 2 Offline
JEE Advanced 2019 Paper 1 Offline
JEE Advanced 2018 Paper 2 Offline
JEE Advanced 2018 Paper 1 Offline
JEE Advanced 2017 Paper 2 Offline
JEE Advanced 2017 Paper 1 Offline
JEE Advanced 2016 Paper 2 Offline
JEE Advanced 2016 Paper 1 Offline
JEE Advanced 2015 Paper 2 Offline
JEE Advanced 2015 Paper 1 Offline
JEE Advanced 2014 Paper 2 Offline
JEE Advanced 2014 Paper 1 Offline
JEE Advanced 2013 Paper 2 Offline
JEE Advanced 2013 Paper 1 Offline
IIT-JEE 2012 Paper 2 Offline
IIT-JEE 2012 Paper 1 Offline
IIT-JEE 2011 Paper 1 Offline
IIT-JEE 2011 Paper 2 Offline
IIT-JEE 2010 Paper 1 Offline
IIT-JEE 2010 Paper 2 Offline
IIT-JEE 2009 Paper 2 Offline
IIT-JEE 2009 Paper 1 Offline
IIT-JEE 2008 Paper 2 Offline
IIT-JEE 2008 Paper 1 Offline
IIT-JEE 2007
IIT-JEE 2007 Paper 2 Offline
IIT-JEE 2006
IIT-JEE 2006 Screening
IIT-JEE 2005 Screening
IIT-JEE 2005
IIT-JEE 2004 Screening
IIT-JEE 2004
IIT-JEE 2003 Screening
IIT-JEE 2003
IIT-JEE 2002 Screening
IIT-JEE 2002
IIT-JEE 2001 Screening
IIT-JEE 2001
IIT-JEE 2000 Screening
IIT-JEE 2000
IIT-JEE 1999 Screening
IIT-JEE 1999
IIT-JEE 1998 Screening
IIT-JEE 1998
IIT-JEE 1997
IIT-JEE 1996
IIT-JEE 1995 Screening
IIT-JEE 1995
IIT-JEE 1994
IIT-JEE 1993
IIT-JEE 1992
IIT-JEE 1991
IIT-JEE 1990
IIT-JEE 1989
IIT-JEE 1988
IIT-JEE 1987
IIT-JEE 1986
IIT-JEE 1985
IIT-JEE 1984
IIT-JEE 1983
IIT-JEE 1982
IIT-JEE 1981
IIT-JEE 1980
IIT-JEE 1979
IIT-JEE 1978
JEE Advanced
Papers
2020
2019
2018
2017
2016
1997
1996
1994
1993
1992
1991
1990
1989
1988
1987
1986
1985
1984
1983
1982
1981
1980
1979
1978