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Summary Further Statistics Notes

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Unlock the secrets to mastering Statistics in A Level OCR Further Maths with these comprehensive revision notes meticulously crafted to cover the entire syllabus. Condensed yet comprehensive, these notes include worked examples and explanations, providing you with a clear understanding of each concept. Organized chapter by chapter to align perfectly with your textbook, these revision notes allow for seamless integration into your study routine. Whether you're revising for exams or seeking clarity on specific topics, these notes serve as an invaluable resource to bolster your understanding and confidence. Key Features: Complete Syllabus Coverage: Covering every topic prescribed by the A Level OCR Further Maths syllabus, these notes leave no stone unturned. Concise Yet Comprehensive: Condensed explanations coupled with worked examples ensure a thorough understanding of each concept without unnecessary fluff. Worked Examples: Learn through practical application with numerous worked examples provided throughout the notes, enhancing your problem-solving skills. Chapter-by-Chapter Organization: Aligned with the structure of your textbook, these notes are organized by chapter, facilitating easy reference and targeted revision. Exam-Focused: Designed with exam success in mind, these notes emphasize key concepts and techniques crucial for achieving top grades. Versatile Study Resource: Whether you're revising independently or seeking clarification alongside your coursework, these revision notes adapt to your study needs. Clarity and Precision: Each topic is explained with clarity and precision, ensuring that you grasp the nuances of Statistics in A Level Further Maths. Elevate your understanding and excel in Statistics with these comprehensive revision notes tailored specifically for A Level OCR Further Maths. Whether you're aiming for top grades or seeking to reinforce your knowledge, these notes are your ultimate companion on the journey to academic success.

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Further Statistics Complete Revision Notes

, Counting Principles & Probability:

Product Principle: n(A & B) = n(A) x n(B)
Addition Principle: n(A or B) = n(A) + n(B)

Number of arrangements of n distinct objects is n factorial; permutations means same thing
as arrangements and the number of permutations of a subset of size r from a set of n objects
is nPr

Number of ways of choosing r from n, means you use nCr

Exclusion principle: Count what you are not interested in and then subtract from total

If some of the objects have to be kept apart, permute the remaining objects and insert the
separated objects into the gaps

If there are n objects with x of A, y of B and z of C then the number of permutations = n
factorial / x factorial x y factorial x z factorial

Probability of Event A Occurring = Number of Outcomes in which A Occurs / Total Number of
Possible Outcomes

Discrete Random Variables:

Mu = E(X) = The sum of all values of x times their probabilities
Var(X) = E(X squared) - E(X) squared

If Y = aX + b then:
- E(Y) = aE(X) + b
- Var (Y) = a squared x Var(X)

Uniform Distribution, Binomial Distribution, Geometric Distribution - find all relevant formulae
in the formula book

Geometric Distribution: P(X > x) = (1 - p) power x

Poisson Distribution:

Find relevant information about E(X) and Var(X) in formula book

If X - Po (λ), Y - Po (Mu) and Z = X + Y, then Z - Po (λ + Mu)

Non Parametric Hypothesis Test:

Single Sample Sign Test: Test that allows us to decide whether the median is different from a
particular value.

H0: Median is X

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Publié le
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