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Are you using an interactive math notebook?

Need a guided path when designing your own- or are you looking for one already created to model after?

This will be the biggest time saver for you, ever!

Every page shows the title, page number, lesson number (can be changed of course), vocabulary, helpful notes, a foldable (if used!), and the problems.

Feel free to rearrange the pages as you need it to fit your curriculum!

I tell my students to buy a 70 page notebook - college ruled - and that is all they need for notes for the entire year! Every lesson fits to the pages perfectly- and this product is your page-by-page guide!

This is my ENTIRE 70 page Algebra notebook! I have scanned every page, and I have shown which foldables I have used for each lesson. These foldables are in my TPT store as individuals or as half-year bundle sets! Please do not purchase this product thinking the foldables come with it- only the answer keys as scanned from each page!

Interactive notebooks do not mean every page must be a foldable- I have half-and-half written notes. At the level of taking Algebra, you should want your students to have handwritten problems, vocabulary, and special notes mixed within.

What I usually do is I scan the notebook and then copy and paste sections into SMART Board Notebook software (or you can use Power Point) and I show the students exactly what their notes should look like.

This product will have a total of 70 front and back pages (so really 140 sides), however some of the pages were scanned lightly and will be rescanned. Other pages may get updates this year as well! I have about 10 pages that need to be added to complete the set!

This is just a suggestion for an interactive notebook- feel free to make your own adjustments!

Here are the pages for this notebook. You can of COURSE use different lesson numbers and rearrange the order!

1 1.1 Variables and Expressions

2 1.2 Order of Operations

3 1.3 The Number Properties

4 1.4 The Distributive Property

5 1.6 Relations

6 1.7 Functions

7 1.8 Interpreting Graphs of Functions

8 2.1 Writing Equations

9 2.2 Solving One-Step Equations

10 2.3 Solving Multi-Step Equations

11 2.4 Solving Equations with Variables

12 2.5 Solving with Absolute Value

13 2.6 Ratios and Proportions

14 2.7 Percent of Change

15 2.8 Literal Equations

16 2.9 Weighted Averages

17 5.1 Solving Inequalities with + & -

18 5.2 Solving Inequalities with * & ¸

19 5.3 Solving Multi-Step Inequalities

20 5.4 Solving Compound Inequalities

21 5.5 Solving Absolute Value Inequalites

22 3.1 Graphing Linear Equations

23 3.2 Solving Linear Equations by Graphing

24 3.3 Rate of Change and Slope

25 3.4 Direct Variation

26 3.5 Arithmetic Sequences

27 3.6 Proportional and Nonproportional Relationships

28 4.1 Graphing Equations in Slope-Intercept Form

29 4.2 Writing Equations in Slope-Intercept Form

30 4.3 Writing Equations in Point-Slope

31 4.4 Parallel and Perpendicular Lines

32 4.5 Scatter Plots and Lines of Fit

33 4.7 Inverse Functions

34 6.1 Graphing Systems of Equations

35 6.2 Substitution

36 6.3 Elimination Using + & -

37 6.4 Elimination Using Multiplication

38 6.5 Applying Systems of Equations

39 5.6 Graphing Inequalities- 2 Variables

40 6.6 Systems of Inequalities

41 7.1 Multiplication Props of Exponents

42 7.2 Division Props of Exponents

43 7.3 Rational Exponents

44 7.5 Exponential Functions

45 7.6 Growth and Decay

46 7.7 Geometric Sequences

47 7.8 Recursive Formulas

48 8.1 Adding & Subtracting Polynomials

49 8.2 Multi. a Polynomial by a Monomial

50 8.3 Multiplying Polynomials

51 8.4 Special Products

52 8.5 Using the Distributive Property

53 8.6 Solving x2 + bx +c = 0

54 8.7 Solving ax2 + bx +c = 0

55 8.8 Differences of Squares

56 8.9 Perfect Squares

57 9.1 Graphing Quadratic Functions

58 9.2 Solving Quadratic Functions by Graphing

59 9.3 Transformations of Quadratic Functions

60 9.4 SQE by Completing the Square

61 9.5 SQE by Using the Quadratic Formula

62 10.1 Square Root Functions

63 10.2 Simplifying Radical Expressions

64 10.3 Operations with Radical Expressions

65 10.4 Radical Equations

66 10.5 The Pythagorean Theorem

67 11.1 Inverse Variation

68 11.2 Rational Functions

69 11.3 Simplifying Rational Expressions

70 11.4 Multiplying and Dividing Rational Expressions

Need a guided path when designing your own- or are you looking for one already created to model after?

This will be the biggest time saver for you, ever!

Every page shows the title, page number, lesson number (can be changed of course), vocabulary, helpful notes, a foldable (if used!), and the problems.

Feel free to rearrange the pages as you need it to fit your curriculum!

I tell my students to buy a 70 page notebook - college ruled - and that is all they need for notes for the entire year! Every lesson fits to the pages perfectly- and this product is your page-by-page guide!

This is my ENTIRE 70 page Algebra notebook! I have scanned every page, and I have shown which foldables I have used for each lesson. These foldables are in my TPT store as individuals or as half-year bundle sets! Please do not purchase this product thinking the foldables come with it- only the answer keys as scanned from each page!

Interactive notebooks do not mean every page must be a foldable- I have half-and-half written notes. At the level of taking Algebra, you should want your students to have handwritten problems, vocabulary, and special notes mixed within.

What I usually do is I scan the notebook and then copy and paste sections into SMART Board Notebook software (or you can use Power Point) and I show the students exactly what their notes should look like.

This product will have a total of 70 front and back pages (so really 140 sides), however some of the pages were scanned lightly and will be rescanned. Other pages may get updates this year as well! I have about 10 pages that need to be added to complete the set!

This is just a suggestion for an interactive notebook- feel free to make your own adjustments!

Here are the pages for this notebook. You can of COURSE use different lesson numbers and rearrange the order!

1 1.1 Variables and Expressions

2 1.2 Order of Operations

3 1.3 The Number Properties

4 1.4 The Distributive Property

5 1.6 Relations

6 1.7 Functions

7 1.8 Interpreting Graphs of Functions

8 2.1 Writing Equations

9 2.2 Solving One-Step Equations

10 2.3 Solving Multi-Step Equations

11 2.4 Solving Equations with Variables

12 2.5 Solving with Absolute Value

13 2.6 Ratios and Proportions

14 2.7 Percent of Change

15 2.8 Literal Equations

16 2.9 Weighted Averages

17 5.1 Solving Inequalities with + & -

18 5.2 Solving Inequalities with * & ¸

19 5.3 Solving Multi-Step Inequalities

20 5.4 Solving Compound Inequalities

21 5.5 Solving Absolute Value Inequalites

22 3.1 Graphing Linear Equations

23 3.2 Solving Linear Equations by Graphing

24 3.3 Rate of Change and Slope

25 3.4 Direct Variation

26 3.5 Arithmetic Sequences

27 3.6 Proportional and Nonproportional Relationships

28 4.1 Graphing Equations in Slope-Intercept Form

29 4.2 Writing Equations in Slope-Intercept Form

30 4.3 Writing Equations in Point-Slope

31 4.4 Parallel and Perpendicular Lines

32 4.5 Scatter Plots and Lines of Fit

33 4.7 Inverse Functions

34 6.1 Graphing Systems of Equations

35 6.2 Substitution

36 6.3 Elimination Using + & -

37 6.4 Elimination Using Multiplication

38 6.5 Applying Systems of Equations

39 5.6 Graphing Inequalities- 2 Variables

40 6.6 Systems of Inequalities

41 7.1 Multiplication Props of Exponents

42 7.2 Division Props of Exponents

43 7.3 Rational Exponents

44 7.5 Exponential Functions

45 7.6 Growth and Decay

46 7.7 Geometric Sequences

47 7.8 Recursive Formulas

48 8.1 Adding & Subtracting Polynomials

49 8.2 Multi. a Polynomial by a Monomial

50 8.3 Multiplying Polynomials

51 8.4 Special Products

52 8.5 Using the Distributive Property

53 8.6 Solving x2 + bx +c = 0

54 8.7 Solving ax2 + bx +c = 0

55 8.8 Differences of Squares

56 8.9 Perfect Squares

57 9.1 Graphing Quadratic Functions

58 9.2 Solving Quadratic Functions by Graphing

59 9.3 Transformations of Quadratic Functions

60 9.4 SQE by Completing the Square

61 9.5 SQE by Using the Quadratic Formula

62 10.1 Square Root Functions

63 10.2 Simplifying Radical Expressions

64 10.3 Operations with Radical Expressions

65 10.4 Radical Equations

66 10.5 The Pythagorean Theorem

67 11.1 Inverse Variation

68 11.2 Rational Functions

69 11.3 Simplifying Rational Expressions

70 11.4 Multiplying and Dividing Rational Expressions

Total Pages

150 pages

Answer Key

Included

Teaching Duration

1 Year

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