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    Mathematics — HL & SL for the IB Diploma(SSTP IB I SEE)

    這不是一本教科書。這不是一本教科書。這不是一本教科書!重要的事情說三遍。這是一本學科知識的整理手冊。這是一本相關知識技能的拓展練習冊。...

    • ISBN:978-7-5478-2726-0/G.621
    • 作者:Wu Bin , Yu Song
    • 定價:¥150.00 元
    • 出版時間:2016-01-01
    • 版次:01
    • 印次:01
    • 裝幀:
    • 紙張:
    • 開本:16
    • 字數:
    • 頁數:
           本書是為國際文憑課程大學預科項目(IBDP)設計的數學輔導書,內容涵蓋了IB標準難度的所有主題和高難度的前6個主題。全書分為20個模塊,每個模塊由SummaryExamplesExercises3部分組成。Summary給出本模塊所用的數學概念;Examples提供大量的例題解法演示Exercises包含的習題有助于復習鞏固數學概念和解題技巧。在本書的最后有6幅思維導圖,可幫助學生明確數學概念,理清數學脈絡。
    目錄

    1 Function characters

    Summary

    Examples

    A.    Domain and range
    B.     Odd and even functions
    C.     Composite and inverse functions

    Exercises

    2 Function transformations

    Summary

    Examples

    A.    Dilation, reflection and translation
    B.     Graphs of  and

    Exercises

    3 Exponents and logarithms

    Summary

    Examples

    A. Exponents and exponential equations
    B. Logarithms and logarithmic equations

    Exercises

    4 Basic functions

    Summary

    Examples

    A.    Linear and quadratic functions
    B.     Polynomial and rational functions
    C.     Exponential and logarithmic functions

    Exercises

    5 Trigonometric identities

    Summary

    Examples

    A. Definitions of trigonometric ratios
    B. Pythagorean identities
    C. Compound angle identities
    D. Double and half angle formulas

    Exercises

    6 Trigonometric functions

    Summary

    Examples

    A. Graph of trigonometric functions
    B. Trigonometric equations
    C. Inverse trigonometric functions

    Exercises

    7 Lengths and areas in circles and triangles

    Summary

    Examples

    A. Lengths (arc length, radius and perimeter)
    B. Areas (area of a sector, area of a triangle and area of a segment)
    C. The sine rule and its ambiguous case
    D. The cosine rule

    Exercises

    8 Vectors and their operations

    Summary

    Examples

    A.    Using vectors to find area of a triangle
    B.     Parallel and perpendicular vectors

    Exercises

    9 Complex numbers

    Summary

    Examples

    A. Operations of complex numbers
    B. Modulus and argument of a complex number
    C. Cartesian form, Modulus-argument form and Euler’s form
    D. Conjugate of a complex number
    E. De Moivre’s theorem
    F. th roots of a complex number

    Exercises目錄


    1 Function characters

    Summary

    Examples

    A.    Domain and range
    B.     Odd and even functions
    C.     Composite and inverse functions

    Exercises

    2 Function transformations

    Summary

    Examples

    A.    Dilation, reflection and translation
    B.     Graphs of  and

    Exercises

    3 Exponents and logarithms

    Summary

    Examples

    A. Exponents and exponential equations
    B. Logarithms and logarithmic equations

    Exercises

    4 Basic functions

    Summary

    Examples

    A.    Linear and quadratic functions
    B.     Polynomial and rational functions
    C.     Exponential and logarithmic functions

    Exercises

    5 Trigonometric identities

    Summary

    Examples

    A. Definitions of trigonometric ratios
    B. Pythagorean identities
    C. Compound angle identities
    D. Double and half angle formulas

    Exercises

    6 Trigonometric functions

    Summary

    Examples

    A. Graph of trigonometric functions
    B. Trigonometric equations
    C. Inverse trigonometric functions

    Exercises

    7 Lengths and areas in circles and triangles

    Summary

    Examples

    A. Lengths (arc length, radius and perimeter)
    B. Areas (area of a sector, area of a triangle and area of a segment)
    C. The sine rule and its ambiguous case
    D. The cosine rule

    Exercises

    8 Vectors and their operations

    Summary

    Examples

    A.    Using vectors to find area of a triangle
    B.     Parallel and perpendicular vectors

    Exercises

    9 Complex numbers

    Summary

    Examples

    A. Operations of complex numbers
    B. Modulus and argument of a complex number
    C. Cartesian form, Modulus-argument form and Euler’s form
    D. Conjugate of a complex number
    E. De Moivre’s theorem
    F. th roots of a complex number

    Exercises

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