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3/4 and 6/8 fractions


Math Problem Solving and Contest Sites Livebinder

Learn Zillion

Brightstorm

Algebra
Prime Numbers and Factors
 Problem Solving

Problem Solving Decks

Algebra Math Practice


Math Links

Current Math Unit

Unit 6 Multiply by one-digit numbers.

 

https://www.moctm.org/ElementaryContest.aspx

 

 

coins
Money Exchange Rates
Currency Converter
Roman Numerals Converter
 

3-D Figures and Practice Symmetry Congruency
Flips, Turns and Rotations, Tessellations
Prime Numbers and Factors
General Math Resources Chapter 4 Algebra  
       


 


 

                                               Algebra

Algebraic Expressions

More Algebraic Expressions

Writing Equations

Beginning Algebra problems

GeoboardAlgebraic Expressions

 


 


 

                                             3-D figures and practice
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                                                              cube image

Space Figures
Shape, Space, and Measure
Mighty Math Calculating Crew
Space Blocks

Plots and Silhouettes
I Took a Trip on a Train



Geometric Solids, prisms, 3-D shapes
Geometric Prisms
Manipulating 3-D shapes
Shape, Space, Measure
Rainforest Maths  go to 2-D and 3-D shapes
Diana Dell 3-D Shapes PowerPoint Lesson


 



 

                                                               Congruency
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Congruent Triangles

Congruent vs Similar Shapes

Similar and Congruent Figures

Similarity and Congruence

A Maths Dictionary for Kids: Similar, Congruent

Geoboard

Flips, Turns and Rotations

More Flips, Turns, and Slides

Congruent Shapes, Translations, Rotations, Reflections

Tessellations

Play with Tessellations
 


 

Symmetry
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Make a symmetrical pattern online

Line Symmetry Go here for everything you ever wanted to know about symmetry and more!

 









 

                                         Prime Numbers and Factors
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An integer (greater than one) is prime if the only whole numbers it can be divided by (without a remainder) are itself and one. All other integers are composite. In other words, a prime number has only two positive factors. Composite numbers have more. For example, seven is a prime number because its only positive factors are one and seven. Fifteen is composite because it has four: one, three, five, and fifteen.

Eratosthenes' Prime Number Sieve
Eratosthenes was a Greek mathematician who figured out that to find all the prime numbers between two and some large number, you need to remove all the multiples of each number between two and your large number.

Dr. Math: Prime Numbers
"A prime number is a positive integer that has exactly two positive integer factors, 1 and itself. For example, if we list the factors of 28, we have 1, 2, 4, 7, 14, and 28. That's six factors. If we list the factors of 29, we only have 1 and 29. That's 2. So we say that 29 is a prime number, but 28 isn't." Dr. Math presents an excellent introduction to prime numbers, the Sieve of Eratosthenes, and links to other prime number sites.

Fact Monster: Prime Numbers
 

 

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URL: http://courses.missouristate.edu/ShaeJohnson

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