3, 15, 75, 375
The terms (factors) used in multiplication are the multiplicand (the factor being multiplied), the multiplier (the factor that the multiplicand is multiplied by) and the product (the answer, or results of the multiplication). Any time either of the factors is greater than the other by at least one, the product will always be greater than the largest factor.
The product of 9 multiplied by 9 is 81. In mathematical terms, this can be expressed as 9 x 9 = 81. This multiplication operation involves multiplying the first number (9) by the second number (9) to get the result (81).
First ("first" terms of each binomial are multiplied together)Outer ("outside" terms are multiplied-that is, the first term of the first binomial and the second term of the second)Inner ("inside" terms are multiplied-second term of the first binomial and first term of the second)Last ("last" terms of each binomial are multiplied)The general form is: (A+B)(C+D) = AC + AD + BC + BDWhere AC is the first, AD is the outer, BC is the inner, and BD is the last.So:(X+4)(X-5)= X^2 - 5X + 4X - 20= X^2 - 1X - 20
The number 38 can be obtained through multiplication by various combinations of factors. For example, 2 multiplied by 19 equals 38, as does 1 multiplied by 38. In mathematical terms, 38 is a composite number that can be expressed as the product of its prime factors, which are 2 and 19.
1 x 25, 5 x 5.
im a biginner
Multiplication terms, often referred to as factors, are the individual numbers or expressions that are multiplied together in a multiplication operation. For example, in the expression (3 \times 4), both 3 and 4 are multiplication terms. In algebra, terms in a multiplication expression can also include variables, such as in (2x \times 3y), where (2x) and (3y) are the multiplication terms. Understanding these terms is essential for simplifying and solving mathematical expressions.
Multiplication
multiplication
Yes, two math terms can be separated by a multiplication sign. For example, in the expression (2 \times 3), the multiplication sign clearly indicates that the two terms, 2 and 3, are to be multiplied. This notation is commonly used in arithmetic and algebra to denote the operation of multiplication.
Multiplication is often referred to by several names, including "times," "product," and "repeated addition." The terms "factor" and "multiplicand" are used to denote the numbers being multiplied, while "multiplier" refers to the number by which another number is multiplied. In educational contexts, multiplication may also be called "scaling" or "grouping."
Division can be understood as the process of determining how many times one number (the divisor) fits into another number (the dividend). In terms of multiplication, dividing a number by another is equivalent to finding a number that, when multiplied by the divisor, yields the dividend. For example, if you have 12 divided by 3, you are looking for a number that, when multiplied by 3, equals 12, which is 4. Thus, division and multiplication are inverse operations.
The complexity of multiplication refers to how efficiently it can be computed. Multiplication has a time complexity of O(n2) using the standard algorithm, where n is the number of digits in the numbers being multiplied. This means that as the size of the numbers being multiplied increases, the time taken to compute the result increases quadratically.
13,824,000,000 There are at least two answers, depending on the arrangement of the terms and the order in which the multiplication and division operations are performed: 1/2400x2400x2400=2400or 1/(2400x2400x2400)=1/13,824,000,000. So the answer would be the first one then???????
FOIL. First terms Outer terms Inner terms Last terms
The terms (factors) used in multiplication are the multiplicand (the factor being multiplied), the multiplier (the factor that the multiplicand is multiplied by) and the product (the answer, or results of the multiplication). Any time either of the factors is greater than the other by at least one, the product will always be greater than the largest factor.
The identity property for multiplication states that when any number is multiplied by one, the result is the original number. In mathematical terms, for any number ( a ), the equation ( a \times 1 = a ) holds true. This property highlights the role of one as the multiplicative identity, meaning it does not change the value of the number being multiplied.