Pre-Algebra Help – Tutoring and Homeschooling

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Whole numbers

  • 1 Place Value
  • 2 Comparing Numbers
  • 3 Rounding Numbers
  • 4 Addition
  • 5 Subtraction
  • 6 Estimating Sums and Differences
  • 7 Addition and Subtraction Word Problems
  • 8 Multiplication
  • 9 Exponents
  • 10 Long Division
  • 11 Estimating Products and Quotients
  • 12 Multiplication and Division Word Problems
  • 13 Order of Operations
  • 14 Grouping Symbols
  • 15 Variables
  • 16 Addition Properties
  • 17 Multiplication Properties

Integers

  • 18 Graphing and Writing Integers
  • 19 Comparing Integers
  • 20 Opposites and Absolute Value
  • 21 Adding Integers
  • 22 Subtracting Integers
  • 23 Multiplying Integers
  • 24 Dividing Integers
  • 25 Order of Operations with Integers
  • 26 Integer Word Problems
  • 27 Absolute Value with Addition and Subtraction
  • 28 Absolute Value with Multiplication and Division

Fractions

  • 29 Divisibility Rules
  • 30 Factors and Primes
  • 31 Prime Factorization
  • 32 Multiples and Least Common Multiple
  • 33 Greatest Common Factor
  • 34 Introduction to Fractions
  • 35 Equivalent Fractions (Part I)
  • 36 Reducing Fractions to Lowest Terms
  • 37 Equivalent Fractions (Part II)
  • 38 Improper Fractions and Mixed Numbers
  • 39 Comparing Proper Fractions
  • 40 Comparing Mixed Numbers and Improper Fractions
  • 41 Comparing Fractions Word Problems
  • 42 Adding and Subtracting Like Fractions
  • 43 Adding and Subtracting Unlike Fractions
  • 44 Adding Mixed Numbers
  • 45 Subtracting Mixed Numbers
  • 46 Multiplying Fractions
  • 47 Multiplying Mixed Numbers
  • 48 Dividing Fractions
  • 49 Dividing Mixed Numbers

Decimals

  • 50 Understanding Decimals
  • 51 Converting Decimals to Fractions
  • 52 Converting Fractions to Decimals
  • 53 Comparing Decimals
  • 54 Rounding Decimals
  • 55 Decimal Word Problems
  • 56 Estimating Sums and Differences of Decimals
  • 57 Adding Decimals
  • 58 Subtracting Decimals
  • 59 Adding and Subtracting Decimals Word Problems
  • 60 Multiplying Decimals by Whole Numbers
  • 61 Multiplying Decimals by Decimals
  • 62 Dividing Decimals by Whole Numbers
  • 63 Dividing Decimals by Decimals
  • 64 Multiplying and Dividing Decimals Word Problems
  • 65 Powers of 10
  • 66 Converting from Scientific to Standard Notation
  • 67 Converting from Standard to Scientific Notation
  • 68 Terminating and Repeating Decimals
  • 69 Determining if a Number is Rational or Irrational

Algebraic thinking

  • 70 Patterns with Whole Numbers
  • 71 Patterns with Fractions, Decimals, and Integers
  • 72 Advanced Patterns
  • 73 Pattern Word Problems
  • 74 Evaluating Expressions
  • 75 Combining Like Terms
  • 76 Distributive Property
  • 77 Modeling Expressions
  • 78 Introduction to Equations
  • 79 One-Step Addition Equations
  • 80 One-Step Subtraction Equations
  • 81 One-Step Multiplication Equations
  • 82 One-Step Division Equations
  • 83 Writing and Solving One-Step Equations
  • 84 Two-Step Equations
  • 85 Equations with Variable on Both Sides
  • 86 Equations with the Distributive Property
  • 87 Writing and Solving Multi-Step Equations
  • 88 Introduction to Inequalities
  • 89 One-Step Inequalities

Ratio, proportion, & percent

  • 90 Introduction to Ratios
  • 91 Equal Ratios
  • 92 Unit Rate
  • 93 Unit Price
  • 94 Introduction to Proportion
  • 95 Solving Proportions
  • 96 Proportion Word Problems
  • 97 Understanding Percents
  • 98 Fractions and Percents
  • 99 Decimals and Percents
  • 100 Percent of a Number
  • 101 Percent One Number is of Another
  • 102 Using Percent to Find a Number
  • 103 Percent Increase or Decrease
  • 104 Discount
  • 105 Sales Tax
  • 106 Interest

Geometry

  • 107 Points, Lines, Segments, and Rays
  • 108 Classifying Lines
  • 109 Angles
  • 110 Measuring Angles
  • 111 Complementary and Supplementary Angles
  • 112 Angles of a Triangle
  • 113 Sides of a Triangle
  • 114 Polygons
  • 115 Quadrilaterals
  • 116 Circles
  • 117 Classifying 3-Dimensional Figures
  • 118 Nets
  • 119 Perspective Drawings
  • 120 Congruent Figures
  • 121 Similar Figures
  • 122 Problem Solving with Similar Figures
  • 123 Symmetry
  • 124 The Coordinate Grid
  • 125 Relations and Functions
  • 126 Evaluating and Graphing Functions
  • 127 Transformations
  • 128 Reflections
  • 129 Translations
  • 130 Rotations
  • 131 Dilations

Measurement

  • 132 Customary Unit Conversions
  • 133 Metric Unit Conversions
  • 134 Units of Measurement
  • 135 Perimeter
  • 136 Circumference
  • 137 Perimeter and Circumference Word Problems
  • 138 Area of Squares and Rectangles
  • 139 Area of Triangles
  • 140 Area of Parallelograms and Trapezoids
  • 141 Area of a Circle
  • 142 Changing Dimensions
  • 143 Area Word Problems
  • 144 Surface Area
  • 145 Volume of Prisms and Pyramids
  • 146 Volume of Cylinders, Spheres, and Cones
  • 147 Surface Area and Volume Word Problems
  • 148 Square Roots
  • 149 Using Square Roots to Solve Equations
  • 150 Pythagorean Theorem
  • 151 Pythagorean Triples

Probability & statistics

  • 152 Pictographs and Line Plots
  • 153 Bar Graphs
  • 154 Line Graphs
  • 155 Circle Graphs
  • 156 Stem-and-Leaf Plots and Frequency Charts
  • 157 Histograms
  • 158 Scatterplots and Trends
  • 159 Misleading Graphs
  • 160 Range, Median, and Mode
  • 161 Box-and-Whisker Plots
  • 162 Mean
  • 163 Central Tendency Word Problems
  • 164 Simple Probability
  • 165 Experimental Probability
  • 166 Probability of Independent Events
  • 167 Probability of Dependent Events
  • 168 Simulations
  • 169 Tree Diagrams and the Counting Principle
  • 170 Permutations
  • 171 Combinations
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How do I get better at Pre-Algebra?

To get better at any kind of math, you must take time to practice. Video lessons are not enough. If you want to ace Pre-Algebra, look for a stand-alone course that includes practice problems with complete audio explanations along with printable extra problems and notes.

MathHelp.com
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13:15 26 Oct 24
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tylor qualls
tylor qualls
15:50 30 May 22
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How do you study for Pre-Algebra?

To study for Pre-Algebra, it is essential to practice after each new lesson. The best approach is to use an online course that provides all of the features listed below.

  1. Video instruction
  2. Background lessons
  3. Guided practice
  4. Printable lesson notes
  5. Printable worksheets for extra problems
  6. Diagnostic quizzes
  7. Interactive tests
  8. Cumulative review
  9. Comprehensive grade reports

What grade level is Pre-Algebra?

Students typically take Pre-Algebra as their 7th or 8th grade math course. However, it might also be offered in 6th grade for those on an advanced track or in 9th grade for students who need more time. Many adults also take the class before attempting college level math.

Why is Pre-Algebra so hard?

The reason the course might seem hard is that it requires algebraic thinking, which is often new for students. Moreover, working with ratios and proportions may be difficult, especially for those who have not mastered fractions. Look for Pre-Algebra help that includes background lessons to build foundational skills and online instruction to guide you along the way.

Is Pre-Algebra harder than Algebra?

Pre-Algebra can seem harder to students because it’s the first time they’re asked to think algebraically. However, Algebra is generally considered to be a harder class because it includes more concepts at a more complex level.

What is taught in Pre-Algebra?

In Pre-Algebra lessons, students are taught the skills necessary to be successful when they move on to Algebra and subsequent math courses. A study guide for this class should include the following concepts.

  • Operations with whole numbers, integers, fractions, and decimals
  • Powers and roots
  • Properties of real numbers and order of operations
  • Ratio, rate, proportion, and percent
  • Algebraic thinking such as patterns, variables, simplifying expressions, and solving equations
  • Geometry concepts including lines, angles, polygons, measurement, area, volume, and the Pythagorean theorem
  • Data representation, basic statistics, and simple probability

Is Pre-Algebra necessary?

Although it may not be necessary for every student to take Pre-Algebra, it provides a solid foundation that’s critical for success in future math classes. It also helps students overcome the initial difficulties they often experience in Algebra.

What should I learn before Pre-Algebra?

Before taking Pre-Algebra, you should have a solid foundation in arithmetic skills as well as familiarity with the skills listed below. A math program covering these concepts will get you ready to pass the course.

  1. Perform operations with whole numbers, fractions, and decimals
  2. Convert between fractions, decimals, and percents
  3. Solve word problems using the four operations
  4. Evaluate numeric expressions with exponents
  5. Compare numbers using inequality symbols
  6. Basic knowledge of geometric shapes and measurement such as perimeter and area
  7. Recognize patterns

What comes after Pre-Algebra?

After Pre-Algebra, which provides the basic skills, students are ready to take high school math. The usual high school sequence is shown below.

  • Algebra 1
  • Geometry
  • Algebra 2
  • Pre-Calculus
  • Calculus (offered in special high school programs)

How do you solve Pre-Algebra problems?

If you’re wondering how to do Pre-Algebra problems, one way is to follow the steps in the examples provided in your textbook. If you have trouble working with a traditional book, an online program that provides guided practice along with audio explanations might be a better approach.

Can you learn Pre-Algebra by yourself?

With enough instruction and practice, you can learn Pre-Algebra by yourself. A curriculum with a teacher inside every lesson, as well as diagnostic quizzes, cumulative review, and interactive tests is a great way to get all the help you’ll need.

How much does a Pre-Algebra tutor cost?

The average cost for a Pre-Algebra tutor is $50 per hour. However, depending on where you live and the qualifications of the instructor, the cost can vary from $25 to $100 per hour. Fortunately, there are also online options that offer the effectiveness of private tutoring at a more affordable price.

What makes Pre-Algebra from MathHelp different?

Unlike other programs, MathHelp was developed by a teacher from one of the top private schools in the country. The instruction and practice are therefore of the highest possible quality. Homeschool families can immediately upgrade their math curriculum to a world-class level, and any parent can provide his or her child with the equivalent of a $20,000-a-year private school education for a tiny fraction of the cost.

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