Difficulty distribution
How the classified questions are distributed by difficulty.
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Practice Sequence And Series - Algebra - Mathematics previous year questions organised from real papers, with year-wise coverage and clear topic navigation.
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Year-wise coverage for Sequence And Series. Each bar uses a separate theme-derived color.
How the classified questions are distributed by difficulty.
MCQ, numerical, multiple-select and other formats found in these papers.
Top subjects by unique question coverage.
Top topics across the included previous year papers.
Top subtopics inside this exact selection.
Question coverage for the most populated papers. Every active PYP paper remains listed below.
Newest papers appear first. Sort by year, question coverage or name.
| Paper | Year / session | Questions in this view | Open |
|---|---|---|---|
| WB JEE 2025 | 2025 | 3 | View paper |
| WB JEE 2024 | 2024 | 3 | View paper |
| WB JEE 2023 | 2023 | 4 | View paper |
| WB JEE 2022 | 2022 | 2 | View paper |
| WB JEE 2021 | 2021 | 4 | View paper |
| WB JEE 2020 | 2020 | 3 | View paper |
| WB JEE 2019 | 2019 | 1 | View paper |
| WB JEE 2018 | 2018 | 1 | View paper |
| WB JEE 2017 | 2017 | 1 | View paper |
| WB JEE 2016 | 2016 | 2 | View paper |
| WB JEE 2012 | 2012 | 1 | View paper |
| WB JEE 2011 | 2011 | 1 | View paper |
| WB JEE 2010 | 2010 | 6 | View paper |
| WB JEE 2009 | 2009 | 6 | View paper |
| WB JEE 2008 | 2008 | 6 | View paper |
Practice every matching question in batches of 20, with every available option.
Let \({a_n} = {({1^2} + {2^2} + .....\,{n^2})^n}\) and \({b_n} = {n^n}(n!)\). Then
If a, b, c are in G.P. and log a \(-\) log 2b, log 2b \(-\) log 3c, log 3c \(-\) log a are in A.P., then a, b, c are the lengths of the sides of a triangle which is
If \(1,{\log _9}({3^{1 - x}} + 2),{\log _3}({4.3^x} - 1)\) are in A.P., then x equals
Consider a quadratic equation \(a{x^2} + 2bx + c = 0\) where a, b, c are positive real numbers. If the equation has no real root, then which of the following is true?
If the n terms \({a_1},{a_2},\,......,\,{a_n}\) are in A.P. with increment r, then the difference between the mean of their squares & the square of their mean is
Let \({a_1},{a_2},{a_3},\,...,\,{a_n}\) be positive real numbers. Then the minimum value of \({{{a_1}} \over {{a_2}}} + {{{a_2}} \over {{a_3}}}\, + \,...\, + \,{{{a_n}} \over {{a_1}}}\) is
Given an A.P. and a G.P. with positive terms, with the first and second terms of the progressions being equal. If \(a_n\) and \(b_n\) be the \(n^{\text {th }}\) term of A.P. and G.P. respectively then
If for the series \(a_1, a_2, a_3\), ...... etc, \(\mathrm{a}_{\mathrm{r}}-\mathrm{a}_{\mathrm{r}+\mathrm{i}}\) bears a constant ratio with \(\mathrm{a}_{\mathrm{r}} \cdot \mathrm{a}_{\mathrm{r}+1}\); then \(\mathrm{a}_1, \mathrm{a}_2, \mathrm{a}_3 \ldots .\). are in
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