Difficulty distribution
How the classified questions are distributed by difficulty.
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Practice Probability and Statistics - Engineering Mathematics - Electronics & Communication Engineering previous year questions organised from real papers, with year-wise coverage and clear topic navigation.
Every graph below is calculated only from this selection.
Compare question counts across years.
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. Search these papers or sort by year and name.
| Paper name | Year | Attempt | |
|---|---|---|---|
Electronics and Communication Engineering (EC) 20262026 | 2026 |
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Electronics & Communication Engineering (EC) 20252025 | 2025 | |
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Electronics & Communication Engineering (EC) 20242024 | 2024 | |
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Electronics & Communication Engineering (EC) 20222022 | 2022 | |
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Electronics & Communication Engineering (EC) 20212021 | 2021 | |
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Electronics & Communication Engineering (EC) 20202020 | 2020 | |
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Electronics & Communication Engineering (EC) 20192019 | 2019 | |
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Electronics & Communication Engineering (EC) 20182018 | 2018 | |
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Electronics & Communication Engineering (EC) 20172017 | 2017 | |
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Electronics & Communication Engineering (EC) 2017 [Session 1]2017 | 2017 | |
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Electronics & Communication Engineering (EC) 2017 [Session 2]2017 | 2017 | |
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Electronics & Communication Engineering (EC) 2016 [Session 1]2016 | 2016 | |
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Electronics & Communication Engineering (EC) 2016 [Session 2]2016 | 2016 | |
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Electronics & Communication Engineering (EC) 2016 [Session 3]2016 | 2016 | |
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Electronics & Communication Engineering (EC) 2015 [Session 1]2015 | 2015 | |
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Electronics & Communication Engineering (EC) 2014 [Session 1]2014 | 2014 | |
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Electronics & Communication Engineering (EC) 2014 [Session 2]2014 | 2014 | |
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Electronics & Communication Engineering (EC) 2014 [Session 3]2014 | 2014 | |
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Electronics & Communication Engineering (EC) 2014 [Session 4]2014 | 2014 | |
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Electronics & Communication Engineering (EC) 2013 [Session 1]2013 | 2013 | |
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Electronics & Communication Engineering (EC) 2013 [Session 2]2013 | 2013 | |
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Electronics & Communication Engineering (EC) 2013 [Session 3]2013 | 2013 | |
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Electronics & Communication Engineering (EC) 2013 [Session 4]2013 | 2013 | |
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Electronics & Communication Engineering (EC) 20122012 | 2012 | |
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Electronics & Communication Engineering (EC) 20112011 | 2011 | |
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Electronics & Communication Engineering (EC) 20102010 | 2010 | |
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Electronics & Communication Engineering (EC) 20092009 | 2009 | |
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Electronics & Communication Engineering (EC) 20082008 | 2008 | |
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Electronics & Communication Engineering (EC) 20072007 | 2007 | |
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Practice every matching question in batches of 20, with every available option.
If \(E\) denotes expectation, the variance of a random variable \(X\) is given by
An examination consists of two papers, Paper 1 and Paper 2. The probability of failing in Paper 1 is 0.3 and that in Paper 2 is 0.2. Given that a student has failed in Paper 2, the probability of failing in Paper 1 is 0.6. The probability of a student failing in both the papers is
The probability density function (PDF) of a random variable X is as shown below.
The corresponding cumulative distribution function (CDF) has the form

| \(k\) | 1 | 2 | 3 | 4 | 5 |
|---|---|---|---|---|---|
| \(P(X=k)\) | 0.1 | 0.2 | 0.4 | 0.2 | 0.1 |

The question below consists of a pair of related words followed by four pairs of words. Select the pair that best expresses the relation in the original pair. Unemployed : Worker
5 skilled workers can build a wall in 20 days; 8 semi-skilled workers can build a wall in 25 days; 10 unskilled workers can build a wall in 30 days. If a team has 2 skilled, 6 semi-skilled and 5 unskilled workers, how long will it take to build the wall?
A fair dice is tossed two times. The probability that the second toss results in a value that is higher than the first toss is
There are two candidates P and Q in an election. During the campaign, 40% of the voters promised to vote for P, and rest for Q. However, on the day of election 15% of the voters went back on their promise to vote for P and instead voted for Q. 25% of the voters went back on their promise to vote for Q and instead voted for P. Suppose, P lost by 2 votes, then what was the total number of voters?
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