JEE ADVANCED MATHEMATICS PYQs ALL | FUNCTIONS ,SET AND RELATION PART 1 | BROTHERS JEE | SACHIN SIR
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jee advanced previous year question chapterwise
This playlist covers jee advanced pyq, previous year questions, and their detailed solution. This series/playlist is really helpful for those who are preparing for IIT jee advanced exams to boost their confidence
PLAYLIST OF JEE ADVANCED CHAPTERWISE PYQS
• JEE ADVANCED PREVIOUS YEAR MATHEMATICS
PLAYLIST OF JEE ADVANCED PYQS APPLICATION OF DERIVATIVES
• APPLICATION OF DERIVATIVES JEE ADVANCED PYQS
PLAYLIST OF JEE ADVANCED PYQS SEQUENCE AND SERIES
• SEQUENCE AND SERIES JEE ADVANCE PYQS
PLAYLIST OF JEE ADVANCED PYQS LIMITS CONTINUITY AND DIFFERENTIABILITY
• LIMITS CONTINUITY DIFFERENTIABILITY JEE AD...
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TIMESTAMP
0:00 INTRO
0:12 JEE 2022 (PAPER 1) In a study about a pandemic, data of 900 persons was collected. It was found that 190 persons
8:22 JEE 2017 (PAPER 2) Let S = {1,2,3,....9} , For k = 1,2,3..5 , let Nk be the number of subsets
10:32 JEE 2010 (PAPER 2) , Let S = {1,2,3,4} . The total number of unordered pairs of disjoint
13:39 JEE 2023 (PAPER 1) , Let S = (0,1) U (1,2) U (3,4) and T = { 0,1,2,3} . Then which of the
19:54 JEE 2020 (PAPER 2), Let the function f: [0,1] to R be defined by f(x) = 4^x/4^x + 2
22:35 JEE 2020 (PAPER 1). If the function f: R to R is defined by f(x) = |x|(x - sinx),
28:30 JEE 2018 (PAPER 2). Let X be a set with exactly 5 elements and Y be the set with 7 elements
34:06 JEE 2018 (PAPER 2). Let f: R to R be a differentiable function with f(0) = 1 and satisfying
38:28 JEE 2018 (PAPER 2). Let E1 = { x E R : x = 1 and x/ x-1 } and E2
53:32 JEE 2015 (PAPER 1). Let f(x) = sin( pi/6( sin( pi/2sinx) ) , for all and g(x) = pi/2 sinx
58:04 JEE 2014 (PAPER 2). let f1: R to R , f2: [0,infinity) to R , f3: R to R , f4: R to [0,infinity)
1:06:16 JEE 2014 (PAPER 1). Let f be given by f(x) = log(secx + tanx)^3 .Then
1:13:05 JEE 2012 (PAPER 2). Let f(x) = (1 -x)^2 sin^2x + x^2 for all x and let g(x) = paragraph 1
1:15:15 JEE 2012 (PAPER 2). PART 2 OF PARAGRAPH QUESTION
1:20:50 JEE 2012 (PAPER 1). The function f: [0,3] to [1,29] , is defined by f(x) = 2x^3 - 15x^2 + 36x +1