Maharashtra Forest Services Main Examination 2007 Question Paper PDF Download
- Year 2007
- Conducted By MPSC
- Maximum Marks 200
Exam Details
| Detail | Information |
|---|---|
| Examination | Maharashtra Forest Services Main Examination |
| Year | 2007 |
| Conducting Body | MPSC |
| Paper | Statistics (Optional) |
| Maximum Marks | 200 |
Official Maharashtra Forest Services Main Examination 2007 question paper — instructions from OCR; SEO skipped (RECITATION). AI returned empty/invalid JSON — kept PHP metadata from OCR (no retry).
Major Topics Covered
- Maharashtra Forest Services Main Examination
- Statistics (Optional)
- MPSC
- 2007 question paper
- previous year paper
- PDF download
Why This Paper is Important
- Useful for Maharashtra Forest Services Main Examina preparation
- Helps understand the latest exam pattern
- Useful for practice and self-assessment
- Covers frequently asked General Studies topics
- Helpful for analysing question trends
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Instructions
- Ц э ATo 2007 STATISTICS (Optional) 000074 सांख्यिकी ( वैकल्पिक ) Maximum Marks: 200 Time: 3 hours
- Note: \left( i\right) In all attempt Five Questions.
- (ii) Question No. 1 is Compulsory.
- (ii) Of the remaining Questions, Attempt Any four by selecting One Question from each section.
- Numbers of optional questions upto the prescribed number in the order in which questions (i\tau) have been solved, will only be assessed and excess answers of the question/s will not be assessed.
- Statistical and logarithmic tables will be supplied on request.
- (\overline{v}) Use of your own simple electronic calculator is allowed.
- (vii) Candidate should not write roll number, any names (including their own), signature, address or any indication of their identity anywhere inside the answer book otherwise he will be penalised.
- Attempt any FOUR of the following :
Questions (page 2)
Q1. \overline2 ATo Solve following Linear Programming Problem (LPP) graphically (d) Minimise Z = 2x1 + x2 Subject to 5x1 + 10x2 ≤ 50 x1 + x2 ≥ 1 x2 ≤ 4 x1, x2 ≥ 0 10 Define X2- variate with n degrees of freedom. (e) Let Xi (i = 1, 2, \ldots, 9) be independent normal variates with E
Q2.
(a) State the axioms of probability. With usual notations, prove that P (AYB) = P (A) + P
(b)
- P (A λ B) Deduce a similar result for P(AYBYC) where C is one more event. For the normal distribution, find (b) Quartile deviation
(i) Mean deviation about mean
(ii) Hence show that the quartile deviation the mean deviation and standard deviation are approximately 10:12:15.
(c) Obtain the moment generating function (mgf) and cumulant generating function (cgf) of the exponential distribution with mean 0. Hence obtain mean and variance of the distribution.
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Frequently asked questions
Where can I download the Maharashtra Forest Services Main Examination question paper PDF?
Use the Download PDF button on this page to save the official Maharashtra Forest Services Main Examination (2007) Statistics (Optional) paper hosted on QuizCurrent.
Who conducts the Maharashtra Forest Services Main Examination?
The Maharashtra Forest Services Main Examination is conducted by MPSC. This portal reproduces the scanned question paper for practice and revision.
Does this page include exam instructions and questions?
Yes. Page 1 instructions and page 2 questions are extracted from the official PDF OCR so you can read them without downloading.
How many questions are on this paper?
Refer to the instructions section on page 1 for the total question count and marking scheme.