Exam Details
IIT JEE 2001 SCREENING
Review the key details, then start the test when you are ready. You can also open the full package to see related papers.
Questions
35
Duration
180 mins
Package
IIT-JEE Advance - Previous Year Papers
Paper pattern & analysis
Filter this paper by subject, topic or subtopic. Every graph updates from the selected questions.
Topic distribution
Subtopic distribution
Difficulty distribution
35questions
Medium
18
51.4%
Easy
17
48.6%
Question type distribution
35questions
Multiple Choices
35
100%
Syllabus
Full Syllabus
Sample questions from this paper
Questions are selected across the paper subjects wherever the paper contains that variety.
2001 · Physics · Mechanics · Laws Of Motion
IIT JEE 2001 SCREENING
The pulleys and strings shown in the figure are smooth and of negligible mass. For the system to remain in equilibrium, the angle \(\theta\) should be


2001 · Chemistry · Physical Chemistry · Some Basic Concepts Of Chemistry
IIT JEE 2001 SCREENING
An aqueous solution of 6.3 g oxalic acid dihydrate is made up to 250ml. the volume of
0.1N NaOH required to completely neutralize 10ml of this solution is :
2001 · Mathematics · Algebra · Sequences And Series
IIT JEE 2001 SCREENING
If the sum of the first \(2n\) terms of the A.P.\(2,5,8,......,\) is equal to the sum of the first \(n\) terms of the A.P.\(57,59,61,.....,\) then \(n\) equals
2001 · Physics · Mechanics · Units And Measurements
IIT JEE 2001 SCREENING
A quantity X is given by \({\varepsilon _0}L{{\Delta V} \over {\Delta t}}\) where \({\varepsilon _0}\) is the permittivity of the free space, L is a length, \({\Delta V}\) is a potential difference and \({\Delta t}\) is a time interval. The dimentional formula for X is the same as that of
2001 · Chemistry · Physical Chemistry · Some Basic Concepts Of Chemistry
IIT JEE 2001 SCREENING
In the standardization of Na2S2O3 using K2Cr2O7 by iodometry, the equivalent weight of K2Cr2O7 is:
2001 · Mathematics · Algebra · Sequences And Series
IIT JEE 2001 SCREENING
Let \(\alpha\), \(\beta\) be the roots of \({x^2} - x + p = 0\) and \(\gamma ,\delta\) be the roots of \({x^2} - 4x + q = 0.\) If \(\alpha ,\beta ,\gamma ,\delta\) are in G.P., then the integral values of \(p\) and \(q\) respectively, are