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Oh, dude, the associative property of addition with integers just means you can group the numbers however you want and still get the same result. It's like rearranging a dinner table but still ending up with the same meal. So, if you're adding integers like 2 + (3 + 4), it's totally cool to switch it up and do (2 + 3) + 4 instead. Math is flexible like that, man.
What else can I help you with?
What is the sum of 301 plus 173 plus 427 using mental math and the associative property of addition.?
301 + 173 + 427 = 301 + (173 + 427) = 301 + 600 = 901
Which of the expressions below cannot be rewritten using the associative property?
12/(17/2)
What is the commutative property of addition using decimals?
The commutative property for any two numbers, X and Y, is X # Y = Y # X where # can stand for addition or multiplication. Whether the numbers are written as integers, rational fractions, irrationals or decimal numbers is totally irrelevant.
Multiply by using distributive property n 4n 9?
You need the associative and commutative properties, but not the distributive property. n*4n*9 =n*(4n*9) (associative) = n*(9*4n) (commutative) = n*(36n) (associative) = 36n*n commutative = 36*n^2
Is adding zero to any number is an example of using the inverse property for addition?
no
How can the associative property can be used to mentally find the volume of a prism?
In general, the associative property cannot be used for this purpose. The volume of a prism is the area of cross section multiplied by the length, and except in the case of a rectangular prism, there is no scope for using the associative property.
What is the sum of 301 plus 173 plus 427 using mental math and the associative property of addition.?
301 + 173 + 427 = 301 + (173 + 427) = 301 + 600 = 901
Which of the expressions below cannot be rewritten using the associative property?
12/(17/2)
What is the commutative property of addition using decimals?
The commutative property for any two numbers, X and Y, is X # Y = Y # X where # can stand for addition or multiplication. Whether the numbers are written as integers, rational fractions, irrationals or decimal numbers is totally irrelevant.
What is associative algebra?
Associative algebra is a branch of mathematics that studies algebraic structures known as algebras, where the operations of addition and multiplication satisfy the associative property. In these algebras, elements can be combined using a bilinear multiplication operation, which means that the product of two elements is linear in each argument. Associative algebras can be defined over various fields, such as real or complex numbers, and they play a crucial role in various areas of mathematics, including representation theory, functional analysis, and quantum mechanics. An important example of associative algebras is matrix algebras, where matrices form an algebra under standard matrix addition and multiplication.
How do you write 70x6000 in associative property?
The associative property states that when adding or multiplying numbers, the grouping of the numbers does not change the result. For the expression (70 \times 6000), you can rewrite it using the associative property as ( (70 \times 6) \times 1000). This shows that you can group (70) and (6) together and then multiply the result by (1000) to get the same final product.
Multiply by using distributive property n 4n 9?
You need the associative and commutative properties, but not the distributive property. n*4n*9 =n*(4n*9) (associative) = n*(9*4n) (commutative) = n*(36n) (associative) = 36n*n commutative = 36*n^2
In the following problem what property allows you to multiply 5 by 2 before multiplying by 13?
I am guessing your problem is to compute 5 times 2 times 13. In this case, the property you are using the associative property.
Simplify law of addition?
The Associative Law of Addition says that changing the grouping of numbers that are added together does not change their sum. This law is sometimes called the Grouping Property. Examples: x + (y + z) = (x + y) + z. Here is an example using numbers where x = 5, y = 1, and z = 7.
What are three equations using integers to illustrate the distributive property?
15•(3÷b)=45÷b identify the property the statement illustrates
How can you show the associative property of multiplication using the numbers 2 and negative 2?
Answer: The associative property involves three numbers, not two. Of course, you can use one of the numbers more than once. For example, show, by calculation, that (2 x 2) x -2 = 2 x (2 x -2).
Why does commutative and associative properties can help us add mixed numbers?
The commutative and associative properties are helpful when adding mixed numbers because they allow for flexibility in rearranging and grouping the numbers. The commutative property lets us change the order of the mixed numbers being added without affecting the sum, while the associative property lets us group different parts of the numbers together for easier calculation. This can simplify the addition process, particularly when dealing with fractions and whole numbers in mixed numbers. By using these properties, we can efficiently find a sum without getting confused by the complexity of the numbers.
