DECISION 1 Revision Notes
www.mathsbox.org.uk DECISION 1 Revision Notes 1. Sorting (assuming sorting into ascending order) a) BUBBLE SORT b) SHUTTLE SORT Step 1 Compare first …
Download DECISION 1 Revision Notes
Information
Domain:
Source:
Link to this page:
Documents from same domain
AS PURE MATHS REVISION NOTES
www.mathsbox.org.ukwww.mathsbox.org.uk AS PURE MATHS REVISION NOTES 1 SURDS • √A root such as 3 that cannot be written exactly as a fraction is IRRATIONAL
Mechanics 1 - Mathsbox
www.mathsbox.org.ukMechanics 1 – Revision notes 1. Kinematics in one and two dimensions EQUATIONS FOR CONSTANT ACCELERATION ARE NOT GIVEN – Learn Them! • Always list the variables you have - write down the equation you intend to use.
CORE 2 Summary Notes - Mathsbox
www.mathsbox.org.ukREFLECTING y = -f(x) Reflection in the x-axis, replace y with –y Reflection in the y-axis, replace x with – x STRETCHING Stretch of factor k in the x direction replace x by
Further Pure 1 - Mathsbox
www.mathsbox.org.ukFurther Pure 1 Summary Notes 1. Roots of Quadratic Equations For a quadratic equation ax2 + bx + c = 0 with roots α and β Sum of the roots Product of …
AQA STATISTICS 1 REVISION NOTES - Mathsbox
www.mathsbox.org.ukBINOMIAL DISTRIBUTION q A question is binomial if: • Probability of an event happening is given (p) • Number of people/trials/objects chosen given (n) q EQUALS or EXACTLY use the formula P(x=r)
AS PURE MATHS REVISION NOTES
www.mathsbox.org.uk11 BINOMIAL EXPANSIONS Permutations and Combinations • The number of ways of arranging n distinct objects in a line is n! = n(n - 1)(n - 2)….3 × 2 × 1 • The number of ways of arranging a selection of r object from n is n P r = ! ( − )!
A LEVEL PURE MATHS REVISON NOTES
www.mathsbox.org.ukA LEVEL PURE MATHS REVISON NOTES 1 ALGEBRA AND FUNCTIONS a) INDICES ... • A polynomial is an expression which can be written in the form axn + bxn-1 + cxn-2 + … where a,b, c are constants and n is a positive integer. • The order of the polynomial is the highest power of x in the polynomial
Related documents
Beta Function and its Applications - University of Tennessee
sces.phys.utk.eduBeta Function and its Applications Riddhi D. ~Department of Physics and Astronomy The University of Tennessee Knoxville, TN 37919, USA Abstract The Beta function was –rst studied by Euler and
Lecture 14 - Multiphase Flows Applied Computational Fluid ...
www.bakker.org2 Definitions • Multiphase flow is simultaneous flow of: – Materials with different states or phases (i.e. gas, liquid or solid). – Materials with different chemical properties but in the same state or
Modeling Material/Species Transport Reacting Flows - …
www.bakker.org2 Outline • In addition to flow fields, we often need to model additional physics. • The fluid velocities transport a number of properties: – Mass of one or more materials.
Frank ANSYS Flashing Condensation b
www.drthfrank.de© 2006 ANSYS, Inc. All rights reserved. ANSYS, Inc. Proprietary Simulation of Flashing and Steam Condensation in Subcooled Liquid using ANSYS CFX
Paul Van Dooren Université catholique de Louvain Louvain ...
www.hamilton.ieContents -6pt-6pt Contents-6pt-6pt 9 / 112 What we will cover in this course I Basic theory about graphs I Connectivity I Paths I Trees I Networks and flows I Eulerian and Hamiltonian graphs I Coloring problems I Complexity issues I A number of applications (in large graphs) I Large scale problems in graphs I Similarity of nodes in large graphs I Telephony problems and graphs
SOME APPLICATIONS OF EULERIAN GRAPHS
www.tmrfindia.orgSome applications of Eulerian graphs 3 Thus a graph is a discrete structure that gives a representation of a finite set of objects and certain relation among some (or all) objects in the set.
Genome Assembly Strategies - vicbioinformatics.com
www.vicbioinformatics.comOutline • Introduction • Key concepts – Reads, Graphs, K-mers • Genome assembly – OLC, Eulerian, Scaffolding • Genome finishing – Optical maps, closing PCRs, primer walking
Phase Transitions in Combinatorial Optimization Problems
arxiv.org3 Introduction to graphs The next three sections give a short introduction to graph theory and graph algorithms. The first one deals with the basic definitions and concepts, and in …