The associative law of multiplication is a mathematical property that states the way in which numbers are grouped together in a multiplication equation does not change the result.
The formula for the associative law of multiplication is (a x b) x c = a x (b x c), where a, b, and c are any real numbers.
The associative law of multiplication works by allowing us to change the grouping of numbers in a multiplication problem without changing the result. This means that we can multiply any two numbers first, and then multiply the result by the third number, or we can multiply the first number by the product of the other two numbers.
The associative law of multiplication is important because it simplifies mathematical calculations by allowing us to regroup numbers in a multiplication equation without changing the result. It also helps us to better understand the relationship between numbers and operations.
Yes, the associative law of multiplication is applicable to all numbers, including whole numbers, fractions, decimals, and negative numbers. It is a fundamental property of multiplication that holds true for all real numbers.