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Trigonometrie von Cynthia Y Young: gebraucht

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Book Title
Trigonometry
Publication Date
2011-10-04
Edition Number
3
Pages
746
ISBN
9780470648025

Über dieses Produkt

Product Identifiers

Publisher
Houghton Mifflin Harcourt Publishing Company
ISBN-10
0470648023
ISBN-13
9780470648025
eBay Product ID (ePID)
109172340

Product Key Features

Educational Level
High School, Elementary School
Number of Pages
768 Pages
Publication Name
Trigonometry
Language
English
Subject
General, Trigonometry
Publication Year
2019
Type
Study Guide
Author
Cynthia Y. Young
Subject Area
Mathematics, Education
Series
Young, Trigonometry, Third Edition Ser.
Format
Hardcover

Dimensions

Item Height
1.3 in
Item Weight
15.9 Oz
Item Length
10 in
Item Width
8.2 in

Additional Product Features

Edition Number
3
Intended Audience
Elementary/High School
Reviews
"This is an excellent book on P. patens and will hopefully encourage its further use by molecular plant scientists. However, the scope of this book is broader and it should also be of interest to evolutionary biologists and ecologists. Just as the value of Arabidopsis in such studies is increasing, I hope that this book is the spark that ignites greater amounts of research on the evolution and ecology of mosses." ( Annals of Botany , February 2010)
Dewey Edition
22
Grade From
Ninth Grade
Illustrated
Yes
Grade To
Twelfth Grade
Dewey Decimal
516.24
Table Of Content
1 Right Triangle Trigonometry 2 1.1 Angles, Degrees, and Triangles 4 1.2 Similar Triangles 17 1.3 Definition 1 of Trigonometric Functions: RightTriangle Ratios 28 1.4 Evaluating Trigonometric Functions: Exactly and withCalculators 38 1.5 Solving Right Triangles 49 Inquiry-Based Learning Project 63 Modeling OurWorld 65 Review 67 Review Exercises 70 PracticeTest 73 2 Trigonometric Functions 74 2.1 Angles in the Cartesian Plane 76 2.2 Definition 2 of Trigonometric Functions: TheCartesian Plane 84 2.3 Evaluating Trigonometric Functions for NonacuteAngles 93 2.4 Basic Trigonometric Identities 110 Inquiry-Based Learning Project 120 Modeling OurWorld 121 Review 122 Review Exercises 124 PracticeTest 126 Cumulative Test 127 3 Radian Measure and the Unit Circle Approach 128 3.1 Radian Measure 130 3.2 Arc Length and Area of a Circular Sector 141 3.3 Linear and Angular Speeds 151 3.4 Definition 3 of Trigonometric Functions: Unit CircleApproach 159 Inquiry-Based Learning Project 170 Modeling OurWorld 171 Review 172 Review Exercises 174 PracticeTest 176 Cumulative Test 177 4 Graphing Trigonometric Functions 178 4.1 Basic Graphs of Sine and Cosine Functions: Amplitudeand Period 180 4.2 Translations of the Sine and Cosine Functions:Addition of Ordinates 204 4.3 Graphs of Tangent, Cotangent, Secant, and CosecantFunctions 226 Inquiry-Based Learning Project 246 Modeling OurWorld 247 Review 248 Review Exercises 251 PracticeTest 254 Cumulative Test 255 5 Trigonometric Identities 256 5.1 Trigonometric Identities 258 5.2 Sum and Difference Identities 268 5.3 Double-Angle Identities 281 5.4 Half-Angle Identities 290 5.5 Product-to-Sum and Sum-to-Product Identities 300 Inquiry-Based Learning Project 309 Modeling OurWorld 310 Review 311 Review Exercises 313 PracticeTest 316 Cumulative Test 317 6 Solving Trigonometric Equations 318 6.1 Inverse Trigonometric Functions 320 6.2 Solving Trigonometric Equations That Involve Only OneTrigonometric Function 342 6.3 Solving Trigonometric Equations That Involve MultipleTrigonometric Functions 353 Inquiry-Based Learning Project 360 Modeling OurWorld 362 Review 363 Review Exercises 366 PracticeTest 368 Cumulative Test 369 7 Applications of Trigonometry: Triangles and Vectors370 7.1 Oblique Triangles and the Law of Sines 372 7.2 The Law of Cosines 387 7.3 The Area of a Triangle 397 7.4 Vectors 405 7.5 The Dot Product 421 Inquiry-Based Learning Project 429 Modeling OurWorld 430 Review 431 Review Exercises 433 PracticeTest 436 Cumulative Test 437 8 Complex Numbers, Polar Coordinates, and ParametricEquations 438 8.1 Complex Numbers 440 8.2 Polar (Trigonometric) Form of Complex Numbers 447 8.3 Products, Quotients, Powers, and Roots of ComplexNumbers: De Moivre?s Theorem 456 8.4 Polar Equations and Graphs 469 8.5 Parametric Equations and Graphs 483 Inquiry-Based Learning Project 494 Modeling OurWorld 495 Review 497 Review Exercises 499 PracticeTest 501 Cumulative Test 502 Appendix A Algebraic Prerequisites and Review 503 A.1 Factoring Polynomials 504 A.2 Basic Tools: Cartesian Plane, Distance, and Midpoint515 A.3 Graphing Equations: Point-Plotting, Intercepts, andSymmetry 523 A.4 Functions 535 A.5 Graphs of Functions; Piecewise-Defined Functions;Increasing and Decreasing Functions; Average Rate of Change 554 A.6 Graphing Techniques: Transformations 574 A.7 Operations on Functions and Composition of Functions589 A.8 One-to-One Functions and Inverse Functions 599 Review 614 Review Exercises 617 PracticeTest 621 Appendix B Conic Sections 623 B.1 Conic Basics 624 B.2 The Parabola 627 B.3 The Ellipse 640 B.4 The Hyperbola 652 B.5 Rotation of Axes 664 B.6 Polar Equations of Conics 674 Review 685 Review Exercises 688 PracticeTest 691 Answers to Odd Numbered Exercises 692 Applications Index 738 Subject Index 740
Synopsis
The Moss Physcomitrella patens has rapidly become an experimental model of choice for many aspects of molecular, cell and developmental biology in plant sciences. With a recently sequenced genome, which has further fuelled interest and research, Physcomitrella is accruing various new labels, from 'a green yeast' to the Drosophila, Caenorhabditis or Zebra fish of plant sciences. A truly international collaboration, this timely volume brings together a selection of chapters each composed by experts in their field. The chapters included cover a broad range: From those using P. patens as a marker against other species for evolutionary or ecological studies To those investigating the unique features of P. patens , e.g. gene targeting To those using moss, either as a comparator for other organisms or because of the ease of study in moss, to investigate standard biological processes This landmark publication is essential reading for anyone studying plant evolutionary biology, genomics, molecular and cell biology and genetics. Libraries in all universities and research establishments, where biological and agricultural sciences are studied and taught, should have copies of this important book on their shelves., The third edition of Cynthia Young's Trigonometry brings together all the elements that have allowed instructors and learners to successfully "bridge the gap" between classroom instruction and independent homework by overcoming common learning barriers and building confidence in students' ability to do mathematics. Written in a clear voice that speaks to students and mirrors how instructors communicate in lecture, Young's hallmark pedagogy enables students to become independent, successful learners. Varied exercise types and modeling projects keep the learning fresh and motivating. Young continues her tradition of fostering a love for succeeding in mathematics by introducing inquiry-based learning projects in this edition, providing learners an opportunity to master the material with more freedom while reinforcing mathematical skills and intuition. The seamless integration of Cynthia Young's Trigonometry 3rd edition with WileyPLUS, a research-based, online environment for effective teaching and learning, continues Young's vision of building student confidence in mathematics because it takes the guesswork out of studying by providing them with a clear roadmap: what to do, how to do it, and whether they did it right. WileyPLUS sold separately from text., The third edition of Cynthia Youngs Trigonometry brings together all the elements that have allowed instructors and learners to successfully "bridge the gap" between classroom instruction and independent homework by overcoming common learning barriers and building confidence in students ability to do mathematics.
LC Classification Number
QA531

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