Media4Math's Video Library is a collection of videos on key topics in pre-algebra and algebra. Each video includes several worked-out examples that clearly explain the key concept. All videos include real-world applications of math.This is a growing collection of resources, so keep coming back!(Want to learn more about our subscription packages? Click here.)
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Sort ascending | Thumbnail Image | Description | Curriculum Topics |
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VIDEO: Algebra Applications: Variables and Equations, 3 |
VIDEO: Algebra Applications: Variables and Equations, Segment 3: River Ratios.
Why do rivers meander instead of traveling in a straight line? In going from point A to point B, why should a river take the circuitous route it does instead of a direct path? |
Applications of Equations and Inequalities, Variables and Unknowns and Variable Expressions | |
VIDEO: Algebra Applications: Variables and Equations, 2 |
VIDEO: Algebra Applications: Variables and Equations, Segment 2: Honey Production.
Honey bees not only produce a tasty treat, they also help pollinate flowering plants that provide much of the food throughout the world. So, when in 2006 bee colonies started dying out, scientists recognized a serious problem. |
Applications of Equations and Inequalities, Variables and Unknowns and Variable Expressions | |
VIDEO: Algebra Applications: Variables and Equations, 1 |
VIDEO: Algebra Applications: Variables and Equations, Segment 1: Introduction.
An overview of the key topics to be covered in the video. This is part of a collection of videos from the Algebra Applications video series on the topic of Variables and Equations. |
Applications of Equations and Inequalities, Variables and Unknowns and Variable Expressions | |
VIDEO: Algebra Applications: Variables and Equations |
VIDEO: Algebra Applications: Variables and Equations
In this episode of Algebra Applications, two real-world explorations are developed: Biology. Analyzing statistics from honey bee production allows for a mathematical analysis of the so-called Colony Collapse Disorder. Geology. Why do rivers meander instead of traveling in a straight line? |
Applications of Equations and Inequalities, Variables and Unknowns and Variable Expressions | |
VIDEO: Algebra Applications: Systems of Equations, 3 |
VIDEO: Algebra Applications: Systems of Equations, Segment 3: Ballistic Missiles
A ballistic missile shield allows you to shoot incoming missiles out of the sky. Mathematically, this is an example of a linear-quadratic system. Students graph such a system and find the points of intersection between a line and a parabola. |
Applications of Linear Systems and Solving Systems of Equations | |
VIDEO: Algebra Applications: Systems of Equations, 2 |
VIDEO: Algebra Applications: Systems of Equations, Segment 2: Encryption
Secret codes and encryption are ideal examples of a system of equations. In this activity, students encrypt and decrypt a message. This is part of a collection of videos from the Algebra Applications video series on the topic of Systems of Equations. |
Applications of Linear Systems and Solving Systems of Equations | |
VIDEO: Algebra Applications: Systems of Equations, 1 |
VIDEO: Algebra Applications: Systems of Equations, Segment 1: Profit and Loss
Profit and loss are the key measures in a business. A system of equations that includes an equation for income and one for expenses can be used to determine profit and loss. Students solve a system graphically. |
Applications of Linear Systems and Solving Systems of Equations | |
VIDEO: Algebra Applications: Systems of Equations |
VIDEO: Algebra Applications: Systems of Equations
In this episode of Algebra Applications, students explore various scenarios that can be explained through the use of systems of equations. Such disparate phenomena as profit and loss, secret codes, and ballistic missile shields can be explored through systems of equations. |
Applications of Linear Systems and Solving Systems of Equations | |
VIDEO: Algebra Applications: Rational Functions, 3 |
VIDEO: Algebra Applications: Rational Functions, Segment 3: Hubble Telescope
The Hubble Telescope has transformed how we view the universe. We learn about the lens formula and how it is used in the construction of telescopes. |
Rational Expressions and Rational Functions and Equations | |
VIDEO: Algebra Applications: Rational Functions, 2 |
VIDEO: Algebra Applications: Rational Functions, Segment 2: Biology
All living things take up a certain amount of space, and therefore have volume. They also have a certain amount of surface area. The ratio of surface area to volume, which is a rational function, reveals important information about the organism. |
Rational Expressions and Rational Functions and Equations | |
VIDEO: Algebra Applications: Rational Functions, 1 |
VIDEO: Algebra Applications: Rational Functions, Segment 1: Submarines
In spite of their massive size, submarines are precision instruments. A submarine must withstand large amounts of water pressure; otherwise, a serious breach can occur. Rational functions are used to study the relationship between water pressure and volume. |
Rational Expressions and Rational Functions and Equations | |
VIDEO: Algebra Applications: Rational Functions |
VIDEO: Algebra Applications: Rational Functions
In this episode of Algebra Applications, students explore various scenarios that can be explained through the use of rational functions. Such disparate phenomena as submarines, photography, and the appearance of certain organisms can be explained through rational function models. |
Rational Expressions and Rational Functions and Equations | |
VIDEO: Algebra Applications: Quadratic Functions, 4 |
VIDEO: Algebra Applications: Quadratic Functions, Segment 4: Medicine
From the time a baby is born to the time it reaches 36 months of age, there is dramatic growth in height and weight. An analysis of CDC data reveals a number of quadratic models that doctors can use to monitor the growth and development of children. |
Applications of Quadratic Functions and Graphs of Quadratic Functions | |
VIDEO: Algebra Applications: Quadratic Functions, 3 |
VIDEO: Algebra Applications: Quadratic Functions, Segment 3: Forensics
The distance a car travels even after the brakes are applied can be described through a quadratic function. The total distance is known as the stopping distance and this segment analyzes the quadratic function. This is an equation that can be used by accident investigators. |
Applications of Quadratic Functions and Graphs of Quadratic Functions | |
VIDEO: Algebra Applications: Quadratic Functions, 2 |
VIDEO: Algebra Applications: Quadratic Functions, Segment 2: Pyrotechnics
Fireworks displays are elegant examples of quadratic function. In this segment the basics of quadratic functions in standard form are developed visually and students are guided through the planning of a fireworks display. |
Applications of Quadratic Functions and Graphs of Quadratic Functions | |
VIDEO: Algebra Applications: Quadratic Functions, 1 |
VIDEO: Algebra Applications: Quadratic Functions, Segment 1: Introduction
An overview of the key topics to be covered in the video. This is part of a collection of videos from the Algebra Applications video series on the topic of Quadratic Functions. |
Applications of Quadratic Functions and Graphs of Quadratic Functions | |
VIDEO: Algebra Applications: Quadratic Functions |
VIDEO: Algebra Applications: Quadratic Functions
In this episode of Algebra Applications, three real-world explorations of quadratic functions are developed: Pyrotechnics. Fireworks displays are elegant examples of quadratic functions. Forensics. The distance a car travels even after the brakes are applied can be described through a quadratic function. |
Applications of Quadratic Functions and Graphs of Quadratic Functions | |
VIDEO: Algebra Applications: Logarithmic Functions, 3 |
VIDEO: Algebra Applications: Logarithmic Functions, Segment 3: Tsunamis
In 1998 a devastating tsunami was triggered by a 7.0 magnitude earthquake off the coast of New Guinea. The amount of energy from this earthquake was equivalent to a thermonuclear explosion. Students analyze the energy outputs for different magnitude earthquakes. |
Applications of Exponential and Logarithmic Functions, Exponential and Logarithmic Functions and Equations and Graphs of Exponential and Logarithmic Functions | |
VIDEO: Algebra Applications: Logarithmic Functions, 2 |
VIDEO: Algebra Applications: Logarithmic Functions, Segment 2: Hearing Loss
We live in a noisy world. In fact, prolonged exposure to noise can cause hearing loss. Students analyze the noise level at a rock concert and determine the ideal distance where the noise level is out of the harmful range. |
Applications of Exponential and Logarithmic Functions, Exponential and Logarithmic Functions and Equations and Graphs of Exponential and Logarithmic Functions | |
VIDEO: Algebra Applications: Logarithmic Functions, 1 |
VIDEO: Algebra Applications: Logarithmic Functions, Segment 1: What Are Logarithms?
The mathematical definition of a logarithm is the inverse of an exponential function, but why do we need to use logarithms? This segment explains the nature of some data sets, where incremental changes in the domain result in explosive changes in the range. |
Applications of Exponential and Logarithmic Functions, Exponential and Logarithmic Functions and Equations and Graphs of Exponential and Logarithmic Functions |