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Oxford IB Diploma Programme: Mathematics Standard Level Course Companion [Multiple-component retail product]

3.84/5 (62 ratings by Goodreads)
  • Formāts: Multiple-component retail product, 800 pages, height x width x depth: 255x196x35 mm, weight: 1630 g, Full Colour, Contains 1 Paperback / softback and 1 CD-ROM
  • Sērija : Oxford IB Diploma Programme
  • Izdošanas datums: 12-Jul-2012
  • Izdevniecība: Oxford University Press
  • ISBN-10: 0198390114
  • ISBN-13: 9780198390114
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  • Multiple-component retail product
  • Cena: 47,95 €*
  • * ši ir gala cena, t.i., netiek piemērotas nekādas papildus atlaides
  • Standarta cena: 56,41 €
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  • Formāts: Multiple-component retail product, 800 pages, height x width x depth: 255x196x35 mm, weight: 1630 g, Full Colour, Contains 1 Paperback / softback and 1 CD-ROM
  • Sērija : Oxford IB Diploma Programme
  • Izdošanas datums: 12-Jul-2012
  • Izdevniecība: Oxford University Press
  • ISBN-10: 0198390114
  • ISBN-13: 9780198390114
Citas grāmatas par šo tēmu:
With unrivalled guidance straight from the IB, over 700 pages of practice and the most comprehensive and correct syllabus coverage, this course book will set your learners up to excel. The only resource developed directly with the IB, it fully captures the IB ethos, connecting mathematical applications and practice with inquiry.

·Full syllabus coverage - the truest match to the IB syllabus, written with the IB to exactly match IB specifications ·Complete worked solutions - a full set of online worked solutions take learners through problems step-by-step ^inow updated^r ·Up-to-date GDC support - take the confusion out of GDC use and help students focus on the theory ·Definitive assessment preparation - exam-style papers and questions will build confidence ·Extensive practice - over 700 pages of practice cements comprehension, plus a CD ·The Exploration - supported by a full chapter, to guide you through this new component ·Real world approach - connect mathematics with human behaviour, language and more.

About the series: The only DP resources developed directly with the IB, the Oxford IB Course Books are the most comprehensive core resources to support learners through their study. Fully incorporating the learner profile, resources are assessed by consulting experts in international-mindedness and TOK to ensure these crucial components are deeply embedded into learning.

Recenzijas

I highly recommend this book to anyone, teacher or student, embarking on the new 2012 Maths Standard Level syllabus. While there is no one correct order for teaching a maths syllabus, I am a keen advocate of teaching from the start to the end of a book when it presents topics in a suitable order. This book may certainly be used in this manner. Everything is well explained, with plenty of examples, well-chosen exercises, and good use of colour. Students and teachers will also appreciate the GDC examples that use the modern TI-Nspire calculator. Finally I should mention the CD, which among other things contains the whole book and instructions for using Casio and TI-84 calculators. * David Getling, Mathematics Teacher, Amazon Review * The book looks amazing! I can't wait to get the inspection copy. It looks very user friendly and complete. It is so ironic to see the GDC section with steps outlined as I was working on my own handout for the students. This is wonderful! * Melani Decelles, IB Mathematics Teacher, Kelvin High School, Canada * The book is great. I'm an IB Standard Level Maths teacher and I've already recommended it to my students as it is so much better than the out-of-date text book provided by the school! * Mathematics SL Teacher, Amazon Review * The committee thinks the books are well written, easy to follow, and they like the TI-NSpire technology throughout * Education Ministry, Canada * We have ordered the Mathematics SL and Mathematical Studies books, and we love them. * Padmini Nadar-Japal, IB Coordinator, Windhoek International School, Namibia * The Oxford IB course books are the best ever resource for both teachers and students. They are practical, insightful and fully in line with the IB Course outcomes. * Pat Hanson, IB Coordinator, Academy of the Holy Cross, USA * We have adopted most of the Oxford course books for our school. We find them well written, well linked to TOK issues and age appropriate. * Sheta Saha, IB Coordinator, Chatsworth International School, Singapore *

Papildus informācija

The only DP resources developed with the IB
  Chapter 1 Functions
  2 (30)
  1.1 Introducing functions
  4 (4)
  1.2 The domain and range of a relation on a Cartesian plane
  8 (5)
  1.3 Function notation
  13 (1)
  1.4 Composite functions
  14 (2)
  1.5 Inverse functions
  16 (5)
  1.6 Transforming functions
  21 (11)
  Chapter 2 Quadratic functions and equations
  32 (30)
  2.1 Solving quadratic equations
  34 (4)
  2.2 The quadratic formula
  38 (3)
  2.3 Roots of quadratic equations
  41 (2)
  2.4 Graphs of quadratic functions
  43 (10)
  2.5 Applications of quadratics
  53 (9)
  Chapter 3 Probability
  62 (38)
  3.1 Definitions
  64 (4)
  3.2 Venn diagrams
  68 (9)
  3.3 Sample space diagrams and the product rule
  77 (8)
  3.4 Conditional probability
  85 (4)
  3.5 Probability tree diagrams
  89 (11)
  Chapter 4 Exponential and logarithmic functions
  100 (40)
  4.1 Exponents
  103 (4)
  4.2 Solving exponential equations
  107 (2)
  4.3 Exponential functions
  109 (6)
  4.4 Properties of logarithms
  115 (3)
  4.5 Logarithmic functions
  118 (4)
  4.6 Laws of logarithms
  122 (5)
  4.7 Exponential and logarithmic equations
  127 (4)
  4.8 Applications of exponential and logarithmic functions
  131 (9)
  Chapter 5 Rational functions
  140 (20)
  5.1 Reciprocals
  142 (1)
  5.2 The reciprocal function
  143 (4)
  5.3 Rational functions
  147 (13)
  Chapter 6 Patterns, sequences and series
  160 (34)
  6.1 Patterns and sequences
  162 (2)
  6.2 Arithmetic sequences
  164 (3)
  6.3 Geometric sequences
  167 (3)
  6.4 Sigma (Σ) notation and series
  170 (2)
  6.5 Arithmetic series
  172 (3)
  6.6 Geometric series
  175 (3)
  6.7 Convergent series and sums to infinity
  178 (3)
  6.8 Applications of geometric and arithmetic patterns
  181 (3)
  6.9 Pascal's triangle and the binomial expansion
  184 (10)
  Chapter 7 Limits and derivatives
  194 (60)
  7.1 Limits and convergence
  196 (4)
  7.2 The tangent line and derivative of xn
  200 (8)
  7.3 More rules for derivatives
  208 (7)
  7.4 The chain rule and higher order derivatives
  215 (6)
  7.5 Rates of change and motion in a line
  221 (9)
  7.6 The derivative and graphing
  230 (10)
  7.7 More on extrema and optimization problems
  240 (14)
  Chapter 8 Descriptive statistics
  254 (36)
  8.1 Univariate analysis
  256 (1)
  8.2 Presenting data
  257 (3)
  8.3 Measures of central tendency
  260 (7)
  8.4 Measures of dispersion
  267 (4)
  8.5 Cumulative frequency
  271 (5)
  8.6 Variance and standard deviation
  276 (14)
  Chapter 9 Integration
  290 (42)
  9.1 Antiderivatives and the indefinite integral
  291 (6)
  9.2 More on indefinite integrals
  297 (5)
  9.3 Area and definite integrals
  302 (7)
  9.4 Fundamental Theorem of Calculus
  309 (4)
  9.5 Area between two curves
  313 (5)
  9.6 Volume of revolution
  318 (3)
  9.7 Definite integrals with linear motion and other problems
  321 (11)
  Chapter 10 Bivariate analysis
  332 (30)
  10.1 Scatter diagrams
  334 (5)
  10.2 The line of best fit
  339 (6)
  10.3 Least squares regression
  345 (4)
  10.4 Measuring correlation
  349 (13)
  Chapter 11 Trigonometry
  362 (42)
  11.1 Right-angled triangle trigonometry
  363 (6)
  11.2 Applications of right-angled triangle trigonometry
  369 (4)
  11.3 Using the coordinate axes in trigonometry
  373 (7)
  11.4 The sine rule
  380 (6)
  11.5 The cosine rule
  386 (3)
  11.6 Area of a triangle
  389 (2)
  11.7 Radians, arcs and sectors
  391 (13)
  Chapter 12 Vectors
  404 (42)
  12.1 Vectors: basic concepts
  407 (13)
  12.2 Addition and subtraction of vectors
  420 (6)
  12.3 Scalar product
  426 (4)
  12.4 Vector equation of a line
  430 (7)
  12.5 Application of vectors
  437 (9)
  Chapter 13 Circular functions
  446 (48)
  13.1 Using the unit circle
  448 (6)
  13.2 Solving equations using the unit circle
  454 (2)
  13.3 Trigonometric identities
  456 (6)
  13.4 Graphing circular functions
  462 (7)
  13.5 Translations and stretches of trigonometric functions
  469 (9)
  13.6 Combined transformations with sine and cosine functions
  478 (5)
  13.7 Modeling with sine and cosine functions
  483 (11)
  Chapter 14 Calculus with trigonometric functions
  494 (24)
  14.1 Derivatives of trigonometric functions
  496 (4)
  14.2 More practice with derivatives
  500 (5)
  14.3 Integral of sine and cosine
  505 (5)
  14.4 Revisiting linear motion
  510 (8)
  Chapter 15 Probability distributions
  518 (38)
  15.1 Random variables
  520 (7)
  15.2 The binomial distribution
  527 (11)
  15.3 The normal distribution
  538 (18)
  Chapter 16 The Exploration
  556 (14)
  16.1 About the exploration
  556 (1)
  16.2 Internal assessment criteria
  557 (5)
  16.3 How the exploration is marked
  562 (1)
  16.4 Academic Honesty
  562 (1)
  16.5 Record keeping
  563 (1)
  16.6 Choosing a topic
  564 (4)
  16.7 Getting started
  568 (2)
  Chapter 17 Using a graphic display calculator
  570 (62)
  1 Functions
  572 (26)
  2 Differential calculus
  598 (8)
  3 Integral calculus
  606 (2)
  4 Vectors
  608 (4)
  5 Statistics and probability
  612 (20)
  Chapter 18 Prior learning
  632 (76)
  1 Number
  633 (24)
  2 Algebra
  657 (16)
  3 Geometry
  673 (26)
  4 Statistics
  699 (9)
  Chapter 19 Practice papers
  708 (8)
  Practice paper 1
  708 (4)
  Practice paper 2
  712 (4)
Answers   716 (68)
Index   784