Q1. Suppose X1, X2, X3 and X4 are independent where X1, X2, X3 has a Bernoulli 1/3) distribution and X4 follows B3, 2/3). Then the distribution of X1 + X2 + X3 + 3 - X4 is :
- (a) B(5, 1/3)
- (b) B(6, 1/3)
- (c) B(6, 2/3)
- (d) not a Binomial
| Detail | Information |
|---|---|
| Examination | IES/ISS Exam |
| Year | 2022 |
| Conducting Body | UPSC |
| Paper | Statistics Paper I |
| Subject | Statistics |
| Duration | Two Hours |
| Maximum Marks | 200 |
| Number of Questions | 80 |
| Question Type | Objective (MCQ) |
This is the official question paper for the IES/ISS Exam 2022, specifically for Statistics Paper I, conducted by UPSC. The paper consists of 80 objective-type questions and is allocated a maximum of 200 marks, with a time duration of two hours. Aspirants preparing for the IES/ISS examination can use this paper to understand the exam pattern, difficulty level, and types of questions asked in Statistics Paper I. Practicing with previous year papers like this is crucial for effective preparation and scoring well in the competitive examination. This previous year IES/ISS Exam question paper (2022) is useful for Other Jobs aspirants preparing for Central government recruitment. The paper was conducted by UPSC and reflects the official exam pattern, marking scheme and difficulty level seen in recent cycles. Use it for timed practice, topic-wise revision and understanding how questions are framed in the real examination. Download the free PDF on QuizCurrent to read instructions, attempt MCQs and compare your answers with the study notes provided on this page. Key syllabus areas include Statistics, Probability, Random Variables, Binomial Distribution, Bernoulli Distribution, Covariance. Useful for IES/ISS Exam preparation. Helps understand the latest exam pattern. Useful for practice and self-assessment.
Scanned pages 1–2 for reference. Download the official PDF for the full paper.
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This question paper is for the IES/ISS Exam.
The year of this exam paper is 2022.
The IES/ISS Exam is conducted by UPSC.
The subject of this paper is Statistics, specifically Paper I.
The time allowed for this paper is Two Hours.
The maximum marks for Statistics Paper I are 200.