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7 results

Calculus teacher manuals for staff

Preview of MCV4U Grade 12 Calculus and Vectors NELSON Ontario Curriculum ENTIRE COURSE

MCV4U Grade 12 Calculus and Vectors NELSON Ontario Curriculum ENTIRE COURSE

MCV4U Grade 12 Vectors and Calculus Ontario CurriculumThis package includes over 218 organized and labeled files (using folders for units) created by a teacher with over 20 years of experience. This package would be great for any teacher who needs a specific outline of the calculus part of the course and does not want to do any lesson planning. Would also be great for any student who wants to study to the in depth completed notes. Included: Unit Plans (8), Lessons (filled in), Lessons (blank in
Preview of Finite Mathematics and Applied Calculus 8th Edition by Stefan Steven TEST BANK

Finite Mathematics and Applied Calculus 8th Edition by Stefan Steven TEST BANK

Created by
Scholar Friends
TEST BANK for Finite Mathematics and Applied Calculus 8th Edition by Stefan Waner; Steven Costenoble.TABLE OF CONTENTSCHAPTER 1: Functions and ApplicationsCHAPTER 2: Nonlinear Functions and ModelsCHAPTER 3: Mathematics of FinanceCHAPTER 4: Systems of Linear Equations and Matrices CHAPTER 5: Matrix Algebra CHAPTER 6: Linear Programming CHAPTER 7: Sets and Counting CHAPTER 8: Probability CHAPTER 9: Random Variables and Statistics CHAPTER 10: Introduction to the Derivative CHAPTER 11: Techniques o
Preview of The Elements of Advanced Mathematics 4th Edition by Steven SOLUTIONS MANUAL

The Elements of Advanced Mathematics 4th Edition by Steven SOLUTIONS MANUAL

Created by
Scholar Friends
SOLUTIONS MANUAL for Manual for The Elements of Advanced Mathematics 4th Edition by Steven G. Krantz TABLE OF CONTENTS:Chapter 1: Basic Logic. Chapter 2: Methods of Proof. Chapter 3: Set Theory. Chapter 4: Relations and Functions. Chapter 5: Axioms of Set Theory, Paradoxes, and Rigor. Chapter 6: Number Systems. Chapter 7: More on the Real Number System. Chapter 8: A Glimpse of Topology. Chapter 9: Elementary Number Theory. Chapter 10: Zero-Knowledge Proofs and Cryptography.
Preview of For time t ≥ 0, the velocity of a particle moving along the x-axis is given by

For time t ≥ 0, the velocity of a particle moving along the x-axis is given by

Created by
Scholar Friends
For time t ≥ 0, the velocity of a particle moving along the x-axis is given by v(t) = x3 - 3x2 + x. The initial position of the particle at time t = 0 is x = 3. Which of the following gives the total distance the particle traveled from time t = 0 to time t = 4?Question 2What is the average value ofon the closed interval [1, 3]?Question 3Which definite integral represents the area of the region that is bounded by 3x + 3y2 = 0 and y = 2x + 1?Question 4A certain mosquito population changes at the r
Preview of Grade 12 Advanced Functions MHF4U Math Lesson Plans

Grade 12 Advanced Functions MHF4U Math Lesson Plans

Created by
Miriam's Math
The lesson plan covers the following topics:1. Polynomial functionsCharacteristics of polynomial functions, Equations and graphs of polynomial functions, Transformations, Slopes of secants and tangents2. Polynomial equations and inequalitiesRemainder Theorem, Factor Theorem, Polynomial equations, Families of functions, Solve factorable polynomial inequalities algebraically3. Rational functionsReciprocal of a linear function, Reciprocal of a quadratic function, Rational function of the form f(x)
Preview of Grade 11 Functions MCR3U Math Lesson Plans

Grade 11 Functions MCR3U Math Lesson Plans

Created by
Miriam's Math
The lesson plans cover the following topics:introduction to functionsequivalent algebraic expressionsquadratic functionsexponential functionstrigonometric ratiossinusoidal functionsdiscrete functions: Sequences and seriesDiscrete functions: Financial Applications The notes are suitable for Grade 11 Functions based on Textbook: Nelson (and/or)McGraw-Hill__________________________________________________________________Contact me at MiriamsMath@gmail.com if you experience any issues. Please give
Preview of DERIVING THE AVERAGE VALUE OF A FUNCTION FORMULA

DERIVING THE AVERAGE VALUE OF A FUNCTION FORMULA

Created by
STEM Creations
At the end of this lesson, the student should be able to: 1. Prove the average value of a function formula 2. Use the formula to find the average value of a continuous function over an interval [a,b]
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