Instructional Video8:10
Khan Academy

MTEL Math Practice Test: 16-19

For Students 11th - Higher Ed
Providing quick lessons on lattice multiplication algorithms and inequalities, Sal takes viewers through problems 16-19 on the MTEL Practice Math Test. His calm and knowledgeable narration and easy-to-read annotations of each problem...
Instructional Video6:08
Educreations

Dividing Using Friendly Numbers

For Teachers 3rd - 5th Standards
Simplify division for young mathematicians by teaching them how to use friendly numbers when finding quotients. Three examples are presented in this instructional video that models the process of breaking large dividends into sums of...
Interactive
1
1
Scholastic

Study Jams! Single-Digit Division

For Students 2nd - 6th Standards
Learning the algorithm for long division is no easy task, but this resource helps to break the process into manageable steps. Beginning with an explanation of basic division vocabulary, this presentation goes on to model long division...
Instructional Video
Khan Academy

Khan Academy: Estimating Multi Digit Multiplication

For Students 5th Standards
Estimate to find reasonable solutions to multi-digit multiplication problems.
Instructional Video
Khan Academy

Khan Academy: Comparing With Multiplication: Magic

For Students 4th
Sal solves a multiplication comparison word problem with Harry Potter characters.
Instructional Video
Khan Academy

Khan Academy: Relate Multiplication With Area Models to the Standard Algorithm

For Students 5th Standards
Use multiplication with area models to understand how the standard algorithm for multiplication works.
Instructional Video
Khan Academy

Khan Academy: Multiplying Multi Digit Numbers

For Students 5th Standards
Demonstrates with numerous examples how to multiply 2- and 3-digit numbers using the standard algorithm. [10:26]
Instructional Video
Khan Academy

Khan Academy: Multiplying With Area Model: 78 X 65

For Students 4th Standards
Sal Kahn uses an area model to multiply 78x65.
Instructional Video
Khan Academy

Khan Academy: Multiplying With Area Model: 16 X 27

For Students 4th Standards
Sal uses an area model to multiply 16x27.
Instructional Video
Khan Academy

Khan Academy: Multiplying 2 Digit by 1 Digit

For Students 3rd - 4th Standards
Learn to multiply a 2-digit number by a 1-digit number without regrouping. In this video, we will multiply 32x3. [1:51]
Instructional Video
Khan Academy

Khan Academy: Multiplying 3 Digit by 1 Digit

For Students 4th Standards
Learn to multiply a 3-digit number by a 1-digit number without regrouping. In this video, we will multiply 4x201.
Instructional Video
Massachusetts Institute of Technology

Mit: Blossoms: Who Do You Know? Theory Behind Social Networking

For Teachers 9th - 10th
Through videos and cooperative learning, students to are introduced to algorithmic thinking within a popular field in graph theory, social networking.
Instructional Video
Khan Academy

Khan Academy: Multiplying Multi Digit Numbers

For Students 5th Standards
Sal shows lots of examples for how to multiply 2- and 3-digit numbers using 'standard algorithm'.
Instructional Video
Imagine Learning Classroom

Learn Zillion: Interpret Division as an Unknown Factor Problem Using a Bar Model

For Students 3rd Standards
In this lesson, you will learn how to solve division problems by using a bar model and what you already know about multiplication and division. [3:35]
Instructional Video
Khan Academy

Khan Academy: Multiplying 3 Digit by 1 Digit (Regrouping)

For Students 4th Standards
Learn to multiply a 3-digit number by a 1-digit number using regrouping. In this video, we will multiply 7x253.
Instructional Video
Khan Academy

Khan Academy: Worked Example: Long Division With Remainders: 2292 / 4

For Students 5th - 6th Standards
Demonstrates how to solve division of a multi-digit number by a 1-digit number using long division when there is a remainder. [10:07]
Instructional Video
Khan Academy

Khan Academy: P vs. Np Problem

For Students 9th - 10th
By Ayesha Ahmed. Creativity, ingenuity, luck. All concepts that set apart the most brilliant minds from the rest. But also concepts we cannot strictly define. After all, there are no set of rules for genius. Well, actually, there might...