These are the resources that support this NYS Standard.
NY-6.NS.4: Find the greatest common factor of two whole numbers less than or equal to 100 and the least common multiple of two whole numbers less than or equal to 12. Use the distributive property to express a sum of two whole numbers 1–100 with a common factor as a multiple of a sum of two whole numbers with no common factor. For example, express 36 + 8 as 4 (9 + 2).
There are 96 resources.| Title | Description | Thumbnail Image | Curriculum Topics |
|---|---|---|---|
Closed Captioned Video: The Distributive Property: a(-x + b), a negative, b negative |
Closed Captioned Video: The Distributive Property: a(-x + b), a negative, b negative
Video Tutorial: The Distributive Property: a(-x + b), a negative, b negative. In this video use the distributive property with an expression of the form a(-x + b), a negative, b negative. |
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Numerical and Algebraic Expressions |
Closed Captioned Video: The Distributive Property: a(-x + b), a negative, b positive |
Closed Captioned Video: The Distributive Property: a(-x + b), a negative, b positive
Video Tutorial: The Distributive Property: a(-x + b), a negative, b positive. In this video use the distributive property with an expression of the form a(-x + b), a negative, b positive. |
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Numerical and Algebraic Expressions |
Closed Captioned Video: The Distributive Property: a(-x + b), all constants positive |
Closed Captioned Video: The Distributive Property: a(-x + b), all constants positive
Video Tutorial: The Distributive Property: a(-x + b), all constants positive. In this video use the distributive property with an expression of the form a(-x + b), all constants positive. |
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Numerical and Algebraic Expressions |
Closed Captioned Video: The Distributive Property: a(-x - b), a negative, b negative |
Closed Captioned Video: The Distributive Property: a(-x - b), a negative, b negative
Video Tutorial: The Distributive Property: a(-x - b), a negative, b negative. In this video use the distributive property with an expression of the form a(-x - b), a negative, b negative. |
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Numerical and Algebraic Expressions |
Closed Captioned Video: The Distributive Property: a(-x - b), a negative, b positive |
Closed Captioned Video: The Distributive Property: a(-x - b), a negative, b positive
Video Tutorial: The Distributive Property: a(-x - b), a negative, b positive. In this video, we will use the distributive property with an expression of the form a(-x - b), a negative, b positive. |
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Numerical and Algebraic Expressions |
Closed Captioned Video: The Distributive Property: a(-x - b), all constants positive |
Closed Captioned Video: The Distributive Property: a(-x - b), all constants positive
Video Tutorial: The Distributive Property: a(-x - b), all constants positive. In this video use the distributive property with an expression of the form a(-x - b), all constants positive. |
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Numerical and Algebraic Expressions |
Closed Captioned Video: The Distributive Property: a(bx + c), a negative, b and c positive |
Closed Captioned Video: The Distributive Property: a(bx + c), a negative, b and c positive
Video Tutorial: The Distributive Property: a(bx + c), a negative, b and c positive. In this video, we will use the distributive property with an expression of the form a(bx + c), a negative, b and c positive. |
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Numerical and Algebraic Expressions |
Closed Captioned Video: The Distributive Property: a(bx + c), all constants negative |
Closed Captioned Video: The Distributive Property: a(bx + c), all constants negative
Video Tutorial: The Distributive Property: a(bx + c), all constants negative. In this video use the distributive property with an expression of the form a(bx + c), all negative. |
|
Numerical and Algebraic Expressions |
Closed Captioned Video: The Distributive Property: a(bx + c), all constants positive |
Closed Captioned Video: The Distributive Property: a(bx + c), all constants positive
Video Tutorial: The Distributive Property: a(bx + c), all constants positive. In this video use the distributive property with an expression of the form a(bx + c), all constants positive. |
|
Numerical and Algebraic Expressions |
Closed Captioned Video: The Distributive Property: a(bx - c), a negative, b and c positive |
Closed Captioned Video: The Distributive Property: a(bx - c), a negative, b and c positive
Video Tutorial: The Distributive Property: a(bx - c), a negative, b and c positive. In this video use the distributive property with an expression of the form a(bx - c), a negative, b and c positive. |
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Numerical and Algebraic Expressions |
Closed Captioned Video: The Distributive Property: a(bx - c), all constants negative |
Closed Captioned Video: The Distributive Property: a(bx - c), all constants negative
Video Tutorial: The Distributive Property: a(bx - c), all constants negative. In this video, we will use the distributive property with an expression of the form a(bx - c), all negative. |
|
Numerical and Algebraic Expressions |
Closed Captioned Video: The Distributive Property: a(bx - c), all constants positive |
Closed Captioned Video: The Distributive Property: a(bx - c), all constants positive
Video Tutorial: The Distributive Property: a(bx - c), all constants positive. In this video use the distributive property with an expression of the form a(bx - c), all constants positive. |
|
Numerical and Algebraic Expressions |
Closed Captioned Video: The Distributive Property: a(x + b), a negative, b negative |
Closed Captioned Video: The Distributive Property: a(x + b), a negative, b negative
Video Tutorial: The Distributive Property: a(x + b), a negative, b negative. In this video use the distributive property with an expression of the form a(x + b), a negative, b negative. |
|
Numerical and Algebraic Expressions |
Closed Captioned Video: The Distributive Property: a(x + b), a negative, b positive |
Closed Captioned Video: The Distributive Property: a(x + b), a negative, b positive
Video Tutorial: The Distributive Property: a(x + b), a negative, b positive. In this video, we will use the distributive property with an expression of the form a(x + b), a negative, b positive. |
|
Numerical and Algebraic Expressions |
Closed Captioned Video: The Distributive Property: a(x + b), all constants positive |
Closed Captioned Video: The Distributive Property: a(x + b), all constants positive
Video Tutorial: The Distributive Property: a(x + b), all constants positive. In this video, we will use the distributive property with an expression of the form a(x + b), all constants positive. |
|
Numerical and Algebraic Expressions |
Closed Captioned Video: The Distributive Property: a(x - b), a negative, b negative |
Closed Captioned Video: The Distributive Property: a(x - b), a negative, b negative
Video Tutorial: The Distributive Property: a(x - b), a negative, b negative. In this video, we will use the distributive property with an expression of the form a(x - b), a negative, b negative. |
|
Numerical and Algebraic Expressions |
Closed Captioned Video: The Distributive Property: a(x - b), a negative, b positive |
Closed Captioned Video: The Distributive Property: a(x - b), a negative, b positive
Video Tutorial: The Distributive Property: a(x - b), a negative, b positive. In this video use the distributive property with an expression of the form a(x - b), a negative, b positive. |
|
Numerical and Algebraic Expressions |
Closed Captioned Video: The Distributive Property: a(x - b), all constants positive |
Closed Captioned Video: The Distributive Property: a(x - b), all constants positive
Video Tutorial: The Distributive Property: a(x - b), all constants positive. In this video, we will use the distributive property with an expression of the form a(x - b), all constants positive. |
|
Numerical and Algebraic Expressions |
Definition--Factors and Multiples--Area Models for Factors |
Definition--Factors and Multiples--Area Models for Factors
This is a collection of definitions related to factors and multiples. This includes general definitions for factors and multiples, as well as related terms around common factors and multiples, LCM, LCD, visual models, and applications of these concepts in other areas of math. |
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Numerical Expressions |
Definition--Factors and Multiples--Common Factors |
Definition--Factors and Multiples--Common Factors
This is a collection of definitions related to factors and multiples. This includes general definitions for factors and multiples, as well as related terms around common factors and multiples, LCM, LCD, visual models, and applications of these concepts in other areas of math. |
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Numerical Expressions |
Definition--Factors and Multiples--Common Multiples |
Definition--Factors and Multiples--Common Multiples
This is a collection of definitions related to factors and multiples. This includes general definitions for factors and multiples, as well as related terms around common factors and multiples, LCM, LCD, visual models, and applications of these concepts in other areas of math. |
|
Numerical Expressions |
Definition--Factors and Multiples--Divisor |
This is a collection of definitions related to factors and multiples. | 
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Numerical Expressions |
Definition--Factors and Multiples--Factor Pairs |
This is a collection of definitions related to factors and multiples. | 
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Numerical Expressions |
Definition--Factors and Multiples--Factor Tree |
Definition--Factors and Multiples--Factor Tree
This is a collection of definitions related to factors and multiples. This includes general definitions for factors and multiples, as well as related terms around common factors and multiples, LCM, LCD, visual models, and applications of these concepts in other areas of math. |
|
Numerical Expressions |
Definition--Factors and Multiples--Factoring Algebraic Expressions |
Definition--Factors and Multiples--Factoring Algebraic Expressions
This is a collection of definitions related to factors and multiples. This includes general definitions for factors and multiples, as well as related terms around common factors and multiples, LCM, LCD, visual models, and applications of these concepts in other areas of math. |
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Numerical Expressions |
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