XAT Statistics MCQs with Solutions: Practice XAT Previous Year Questions (PYQs)

Updated on - Nov 1, 2025

Statistics is an important topic in the Quantitative Ability and Data Interpretation section in XAT exam. Practising this topic will increase your score overall and make your conceptual grip on XAT exam stronger.

This article gives you a full set of XAT Statistics MCQs with explanations and XAT previous year questions (PYQs) for effective practice. Practice of Quantitative Ability and Data Interpretation MCQs including Statistics questions regularly will improve accuracy, speed, and confidence in the XAT 2026 exam.

XAT Statistics MCQs with Solutions

1.
In a list of 7 integers, one integer denoted as $x$ is unknown. The other six integers are $20, 4, 10, 4, 8,$ and $4$. If the mean, median, and mode of these seven integers are arranged in increasing order, they form an arithmetic progression. The sum of all possible values of $x$ is:
- 26
- 32
- 34
- 38
- 40
View Solution
2.
In a list of 7 integers, one integer denoted as $x$ is unknown. The other six integers are $20, 4, 10, 4, 8,$ and $4$. If the mean, median, and mode of these seven integers are arranged in increasing order, they form an arithmetic progression. The sum of all possible values of $x$ is:
- 26
- 32
- 34
- 38
- 40
View Solution

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XAT Statistics MCQs with Solutions: Practice XAT Previous Year Questions (PYQs)

XAT Statistics MCQs with Solutions

1.
In a list of 7 integers, one integer denoted as $x$ is unknown. The other six integers are $20, 4, 10, 4, 8,$ and $4$. If the mean, median, and mode of these seven integers are arranged in increasing order, they form an arithmetic progression. The sum of all possible values of $x$ is:

2.
In a list of 7 integers, one integer denoted as $x$ is unknown. The other six integers are $20, 4, 10, 4, 8,$ and $4$. If the mean, median, and mode of these seven integers are arranged in increasing order, they form an arithmetic progression. The sum of all possible values of $x$ is:

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XAT Statistics MCQs with Solutions

1.In a list of 7 integers, one integer denoted as $x$ is unknown. The other six integers are $20, 4, 10, 4, 8,$ and $4$. If the mean, median, and mode of these seven integers are arranged in increasing order, they form an arithmetic progression. The sum of all possible values of $x$ is:

2.In a list of 7 integers, one integer denoted as $x$ is unknown. The other six integers are $20, 4, 10, 4, 8,$ and $4$. If the mean, median, and mode of these seven integers are arranged in increasing order, they form an arithmetic progression. The sum of all possible values of $x$ is:

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1.
In a list of 7 integers, one integer denoted as $x$ is unknown. The other six integers are $20, 4, 10, 4, 8,$ and $4$. If the mean, median, and mode of these seven integers are arranged in increasing order, they form an arithmetic progression. The sum of all possible values of $x$ is:

2.
In a list of 7 integers, one integer denoted as $x$ is unknown. The other six integers are $20, 4, 10, 4, 8,$ and $4$. If the mean, median, and mode of these seven integers are arranged in increasing order, they form an arithmetic progression. The sum of all possible values of $x$ is: