Exam Details
JEE ADVANCED 2014 PAPER 2 OFFLINE
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Questions
60
Duration
180 mins
Package
IIT-JEE Advance - Previous Year Papers
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60questions
Medium
40
66.7%
Easy
10
16.7%
Hard
10
16.7%
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60questions
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60
100%
Syllabus
Full Syllabus
Sample questions from this paper
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2014 · Chemistry · Physical Chemistry · Thermodynamics
JEE ADVANCED 2014 PAPER 2 OFFLINE
For the process
H2O(l) \(\to\) H2O(g)
at T = 100oC and 1 atmosphere pressure, the correct choice is
H2O(l) \(\to\) H2O(g)
at T = 100oC and 1 atmosphere pressure, the correct choice is
2014 · Physics · Optics · Geometrical Optics
JEE ADVANCED 2014 PAPER 2 OFFLINE
A point source S is placed at the bottom of a transparent block of height 10 mm and refractive index 2.72. It is immersed in a lower refractive index liquid as shown in the below figure. It is found that the light emerging from the block to the liquid forms a circular bright spot of diameter 11.54 mm on the top of the block. The refractive index of the liquid is
2014 · Mathematics · Algebra · Quadratic Equation And Inequalities
JEE ADVANCED 2014 PAPER 2 OFFLINE
The quadratic equation \(p(x)\) \(= 0\) with real coefficients has purely imaginary roots. Then the equation \(p(p(x))=0\) has
2014 · Chemistry · Inorganic Chemistry · Chemical Bonding And Molecular Structure
JEE ADVANCED 2014 PAPER 2 OFFLINE
Match the orbital overlap figures shown in List I with the description given in List II and select the correct answer using the code given below the lists.
2014 · Physics · Modern Physics · Atoms And Nuclei
JEE ADVANCED 2014 PAPER 2 OFFLINE
If \(\lambda\)Cu is the wavelength of K\(\alpha\) X-ray line of copper (atomic number 29) and \(\lambda\)Mo is the wavelength of the K\(\alpha\) X-ray line of molybdenum (atomic number 42), then the ratio \(\lambda\)Cu/\(\lambda\)Mo is close to
2014 · Mathematics · Algebra · Probability
JEE ADVANCED 2014 PAPER 2 OFFLINE
Box \(1\) contains three cards bearing numbers \(1,2,3;\) box \(2\) contains five cards bearing numbers \(1,2,3,4,5;\) and box \(3\) contains seven cards bearing numbers \(1,2,3,4,5,6,7.\) A card is drawn from each of the boxes. Let \({x_i}\) be number on the card drawn from the \({i^{th}}\) box, \(i=1,2,3.\)
The probability that \({x_1},\), \({x_2},\) \({x_3}\) are in an arithmetic progression, is