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Crash Course
Rorschach & Freudians: Crash Course Psychology
Herman Rorschach (no, not the guy from Watchmen) came up with the eponymous tests, but what do they mean? Why are we so fascinated with them despite the division in the world of Psychology? Hank tackles these topics as we take a...
Curated Video
Cambios en la Tierra: introducción
Aunque a veces no parezca posible, la Tierra está cambiando constantemente. Este video ofrece información sobre procesos fascinantes como la formación de la tierra, la erosión y las erupciones volcánicas. También se investigan otros...
SciShow
Wood-eating Clams: The Real Kraken?
For thousands of years, a sea creature has plagued sailors by attacking and devouring their ships. It is so destructive that reportedly it swiss-cheesed the hulls of Christopher Columbus’s ships, sinking at least two of them.
TED Talks
Why you should spend less time with your kids | Lenore Skenazy
Whether it’s micromanaging playtime, constantly hovering or incessantly texting, the adult takeover of childhood has created a crisis of anxiety in both children and parents, says Lenore Skenazy, cofounder and president Let Grow, an...
TED-Ed
TED-Ed: What's the definition of comedy? Banana. - Addison Anderson
What makes us giggle and guffaw? The inability to define comedy is its very appeal; it is defined by its defiance of definition. Addison Anderson riffs on the philosophy of Henri Bergson and Aristotle to elucidate how a definition draws...
Why U
Pre-Algebra 09 - Division and Prime Numbers
The building blocks of all natural numbers are the prime numbers. The early Greeks invented the system still used today for separating natural numbers into prime and composite numbers.
Why U
Pre-Algebra 03 - Decimal, Binary, Octal & Hexadecimal
Our modern decimal number system is base-10. Other number systems used in fields like computer engineering are base-2 (binary), base-8 (octal) and base-16 (hexadecimal).
Why U
Pre-Algebra 04 - Whole Numbers, Integers, and the Number Line
Number systems evolved from the natural "counting" numbers, to whole numbers (with the addition of zero), to integers (with the addition of negative numbers), and beyond. These number systems are easily understood using the number line.
Why U
Pre-Algebra 13 - Reciprocals and Division With Fractions
When working with fractions, division can be converted to multiplication by the divisor's reciprocal. This chapter explains why.
Why U
Pre-Algebra 17 - Improper Fractions and Mixed Numbers
Sometimes arithmetic operations result in fractions greater than one, called "improper" fractions. An improper fraction can be converted into a "mixed number" composed of an integer plus a "proper" fraction.
Why U
Pre-Algebra 25 - Simplifying Divided Exponential Expressions
Exponential expressions with divided terms can be simplified using the rules for subtracting exponents.
Why U
Pre-Algebra 18 - Converting Fractions to Decimal Numbers
Any fraction can be converted into an equivalent decimal number with a sequence of digits after the decimal point, which either repeats or terminates. The reason can be understood by close examination of the number line.
Why U
Pre-Algebra 15 - Least Common Denominators
Sometimes when finding a common denominator we create an unnecessarily large common denominator. This chapter explains how to find the smallest possible common denominator.
Why U
Pre-Algebra 22 - Exponents of One, Zero, and Negative
Integer exponents greater than one represent the number of copies of the base which are multiplied together. But what if the exponent is one, zero or negative? Using the rules of adding and subtracting exponents, we can see what the...
Why U
Pre-Algebra 31 - Simplifying Radical Expressions
Radical expressions can often be simplified by moving factors which are perfect roots out from under the radical sign.
Why U
Pre-Algebra 06 - Commutative Property of Multiplication
The commutative property is common to the operations of both addition and multiplication and is an important property of many mathematical systems.
Why U
Pre-Algebra 24 - Simplifying Multiplied Exponential Expressions
Exponential expressions with multiplied terms can be simplified using the rules for adding exponents.
Curated Video
Brother Jourdan's Response
Todays episode features a scathing response to possibly the most ill advised “take me back” letter ever and some wisdom from an ancient African proverb. The response came from a formerly enslaved man named Jourdan Anderson, who lived...
Poetry Foundation
Sarah Kay reads "Forest Fires"
Sarah Kay reads Forest Fires, a poem she wrote for her grandmother and dad.
The March of Time
1952: CAIRO, EGYPT: WS General Muhammad Naguib (1901-1984) sitting at desk in Prime Minister's office w/ unidentified aide, MS General Naguib SOT saying no political ambitions, anxious to restore democratic government, rid corruption, justice for all.
MOT 1952: CAIRO, EGYPT: WS General Muhammad Naguib (1901-1984) sitting at desk in Prime Minister's office w/ unidentified aide, MS General Naguib SOT saying no political ambitions, anxious to restore democratic government, rid...
The March of Time
1947: LOMBARDY GARMENT MASS PRODUCTION: INT WS Men laying cloth on long table. HA WS Men cutting patterns into cloth. MS Tracing pattern. VS Men using cloth cutters to cut patterns. NYC
MOT 1947: LOMBARDY GARMENT MASS PRODUCTION: INT WS Men laying cloth on long table. HA WS Men cutting patterns into cloth. MS Tracing pattern. VS Men using cloth cutters to cut patterns. NYC
Curated Video
GCSE Secondary Maths Age 13-17 - Ratio, Proportion & Rates of Change: Distance/Speed/Time - Explained
SchoolOnline's Secondary Maths videos are brilliant, bite-size tutorial videos delivered by examiners. Ideal for ages 13-17, they cover every key topic and sub topic covered in GCSE Maths in clear and easy to follow...
All In One Social Media
What Is PCSing? - Permanent Change Of Station
What Is PCSing? - Permanent Change Of Station // One of the benefits of military life is the unique opportunity to experience life in different parts of the country and the world. A permanent change of station, or PCS, is a fact of life...
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