Quantile Report Glencoe/McGraw-Hill

Transcription

1 Quantile Report Glencoe/McGraw-Hill DATE: Tuesday, January 19, 2010 CONTACT: Kanista Zuniga Agreement PHONE: CONTACT: Bridgett McDowell Quantile Services Coordinator PHONE: CONTACT: Patricia Carideo Accounting/Invoicing PHONE: FAX: (919) ADDRESS: 1000 Park Forty Plaza Drive, Suite 120 Durham, North Carolina, CODES: EM Emerging Mathematician NMQ Not Measurable in Quantiles HMC Higher Mathematical Content Angela, Attached is the report for the Precalculus text you submitted for Quantile Calibrations. I have included the contact information for our group here. If you have any questions regarding the meaning of the measures please contact me. Any questions pertaining to the agreement can go to Kanista. Patricia will handle the invoicing. I will handle any future work requests. Thanks and talk to you soon, Bridgett

2 Quantile Textbook Report Precalculus Author Carter, Cuevas, Day, Malloy, Bryan, Holliday, Hovsepian StateEdition Grade Pre-Calculus 0 Preparing for Precalculus 0.1 Sets NMQ 0.2 Operations with Complex Numbers 1210Q 0.3 Quadratic Functions and Equations 1270Q 0.4 nth Roots and Real Exponents 1210Q 0.5 Systems of Linear Equations and Inequalities 1150Q 0.6 Matrix Operations 970Q 0.7 Probability with Permutations and Combinations 1070Q 0.8 Statistics HMC 1 Functions from a Calculus Perspective 1.1 Functions 1190Q 1.2 Analyzing Graphs of Functions and Relations 1350Q 1.3 Continuity, End Behavior, and Limits HMC 1.4 Extrema and Average Rates of Change HMC 1.5 Parent Functions and Transformations 1350Q 1.6 Function Operations and Composition of Functions 1250Q 1.7 Inverse Relations and Functions 1320Q Tuesday, January 19, 2010 Page 1 of 5

3 2 Power, Polynomial, and Rational Functions 2.1 Power and Radical Functions HMC 2.2 Polynomial Functions 1350Q 2.3 The Remainder and Factor Theorems 1340Q 2.4 Zeros of Polynomial Functions 1350Q 2.5 Rational Functions 1380Q 2.6 Nonlinear Inequalities 1380Q 3 Exponential and Logarithmic Functions 3.1 Exponential Functions HMC 3.2 Logarithmic Functions 1360Q 3.3 Properties of Logarithms 1340Q 3.4 Exponential and Logarithmic Equations 1440Q 3.5 Modeling with Nonlinear Regression 1400Q 4 Trigonometric Functions 4.1 Right Triangle Trigonometry 1510Q 4.2 Degrees and Radians 1150Q 4.3 Trigonometric Functions and the Unit Circle 1380Q 4.4 Graphing Sine and Cosine Functions 1460Q 4.5 Graphing Other Trigonometric Functions 1510Q 4.6 Inverse Trigonometric Functions 1510Q 4.7 The Law of Sines and the Law of Cosines 1300Q Tuesday, January 19, 2010 Page 2 of 5

4 5 Trigonometric Identities and Equations 5.1 Trigonometric Identities 1480Q 5.2 Verifying Trigonometric Identities 1480Q 5.3 Solving Trigonometric Equations 1560Q 5.4 Sum and Difference Identities 1560Q 5.5 Multiple-Angle and Product-to-Sum Identities 1480Q 6 Systems of Equations and Matrices 6.1 Multivariable Linear Systems and Row Operations 1100Q 6.2 Matrix Multiplication, Inverses, and Determinants 1100Q 6.3 Solving Linear Systems Using Inverses and Cramer's Rule 1100Q 6.4 Partial Fractions 1500Q 6.5 Linear Optimization 1300Q 7 Conic Sections and Parametric Equations 7.1 Parabolas 1350Q 7.2 Ellipses and Circles 1400Q 7.3 Hyperbolas 1400Q 7.4 Rotations of Conic Sections HMC 7.5 Parametric Equations HMC Tuesday, January 19, 2010 Page 3 of 5

5 8 Vectors 8.1 Introduction to Vectors 1400Q 8.2 Vectors in the Coordinate Plane 1450Q 8.3 Dot Products and Vector Projections 1490Q 8.4 Vectors in Three-Dimensional Space 1490Q 8.5 Dot and Cross Products of Vectors in Space 1490Q 9 Polar Coordinates and Complex Numbers 9.1 Polar Coordinates 1400Q 9.2 Graphs of Polar Coordinates 1400Q 9.3 Polar and Rectangular Forms of Equations HMC 9.4 Polar Forms of Conic Sections 1440Q 9.5 Complex Numbers and De Moivre's Theorem 1370Q 10 Sequences and Series 10.1 Sequences, Series, and Sigma Notation 1250Q 10.2 Arithmetic Sequences and Series 1250Q 10.3 Geometric Sequences and Series 1250Q 10.4 Mathematical Induction NMQ 10.5 The Binomial Theorem 1290Q 10.6 Functions as Infinite Series 1200Q Tuesday, January 19, 2010 Page 4 of 5

6 11 Inferential Statistics 11.1 Descriptive Skills HMC 11.2 Probability Distributions 1070Q 11.3 The Normal Distribution HMC 11.4 The Central Limit Theorem HMC 11.5 Confidence Intervals HMC 11.6 Hypothesis Testing HMC 11.7 Correlation and Linear Regression 1100Q 12 Limits and Derivatives 12.1 Estimating Limits Graphically HMC 12.2 Evaluating Limits Algebraically HMC 12.3 Tangent Lines and Velocity HMC 12.4 Derivatives HMC 12.5 Area Under a Curve and Integration HMC 12.6 The Fundamental Theorem of Calculus HMC Tuesday, January 19, 2010 Page 5 of 5