Course

Junior School Math Course

Math Fundamentals 100

Introduction

Welcome to your Math Course! In this course, we will explore basic mathematical concepts in a fun and interacive way.

Lesson 1: Basic Algebra

This lesson covers writing basic expressions: sums, differences, products and quotients.

Algebraic expressions are useful because they represent the value of an expression for all of the values a variable can take on. Sometimes in math, we describe an expression with a phrase. For example, the phrase "two more than five" can be written as the expression 5+2.

Similarly, when we describe an expression in words that includes a variable, we're describing an algebraic expression, an expression with a variable. For example,"three more than X" can be written as the algebraic expression x+3 .

Basic Table
Operation Words Example
Addition Plus, sum, more than, increased by x + 3
Subtraction minus, difference, less than, decreased by p - 6
Multiplication Times, product 8K
Division Divided, quotient a ÷9
Algebraic Expressions Activity

Algebraic Expressions Activity

Scenario 1:

Let x represent the number of apples. Write an algebraic expression for the total number of apples if 5 more apples are added to the existing number.

Algebraic Expression:

Scenario 2:

Let y represent the number of pencils. Write an algebraic expression for the number of pencils after 3 pencils are taken away.

Algebraic Expression:

Lesson 2: Geometry

This lesson covers basic shapes, their properties, and basic geometric concepts.

Course with YouTube Video

Angles Introduction

Lines, Line Segments, Rays, and Angles Activity

Lines, Line Segments, Rays, and Angles Activity

1. What is a straight path that goes on forever in both directions?

2. What is a part of a line with two endpoints?

3. What is a part of a line with one endpoint and goes on forever in one direction?

4. What do we call the opening between two lines or line segments that meet at a common point?

Lesson 3: Measurement

This lesson covers length, mass and capacity in metric units.

In this concept, you will learn how to convert among metric units of measure using powers of 10.

Converting Metric Units of Measure Recall that the metric system is the system of measurement primarily used in science and in countries outside of the United States.

In the metric system, the base unit of length is the meter (m). The base unit of mass is the gram (g). The base unit of capacity is the liter (L). The same prefixes are used throughout the metric system.

The prefix of each unit of measurement indicates how that unit relates to the base unit. “milli” means one thousandth. For example, there are 1000 millimeters in 1 meter. “centi” means one hundredth. For example, there are 100 centimeters in 1 meter. “kilo” means one thousand. For example, there are 1000 meters in 1 kilometer. The metric system is based on powers of 10 just like our number system. To move between different units of length, mass, and capacity all you need to do is move the decimal point.

Metric Unit Conversion

Metric Unit Conversion Activity

Converted Values:

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