Numbers can be expresed in terms of their prime factors as for example:-
As a product of its prime factors: 3*31*73 = 6789
They are different terms for the same thing. Call them factors when you're multiplying and divisors when you're dividing. So it is just like dividing
The product of all the common prime factors is the GCF. The product of all common factors would vary according to the list.
As product of its prime factors in exponent terms: 2^6 = 64
The difference.
24=2x2x2x3=22x2x3=23x3 if the order of the terms is not relevant if the order is relevant they you have to consider 2x2x3x2, 2x3x2x2, 3x2x2x2, 22x3x2 and so on
They are different terms for the same thing. Call them factors when you're multiplying and divisors when you're dividing. So it is just like dividing
In a proportion, the two outer terms are the first and last terms in the ratio. For example, in the proportion ( \frac{a}{b} = \frac{c}{d} ), the outer terms are ( a ) and ( d ). The relationship between these terms is that the product of the outer terms is equal to the product of the inner terms, which can be expressed as ( a \times d = b \times c ).
The product of all the common prime factors is the GCF. The product of all common factors would vary according to the list.
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Product differentiation refers that how you differentiate your products in terms of service, personnel, image, quality which will be considered as unique and other cannot provide this one. On the other hand positioning refers that what customers think about your product or what perception in their mind regarding your products.
The result of multiplying two factors together is called the "product." In mathematical terms, if you multiply factors ( a ) and ( b ), the product is denoted as ( a \times b ) or simply ( ab ).
Is sometimes possible, but not always.
The number that results from multiplying two or more factors is called a product. For example, when you multiply 3 and 4, the product is 12. In mathematical terms, if you multiply factors a and b, the product is expressed as ( a \times b = c ), where c is the resulting product.
Factor
A mapping is a relationship between two sets.
The relationship between force, mass, and velocity is described by the equation fmv. This equation states that the force acting on an object is equal to the product of its mass and velocity. In simpler terms, the force applied to an object depends on how heavy it is and how fast it is moving.
terms are the components of a sum, factors are the components of a product. * 2 + 3 = 5 (2 and 3 are terms) * 2*3 = 6 (2 and 3 are factors)