23 x 3 x 5 = 120
Product notation is a mathematical notation used to represent the product of a sequence of factors. It is typically denoted by the symbol ( \prod ), followed by an index that indicates the starting and ending values of the sequence. For example, ( \prod_{i=1}^{n} a_i ) signifies the product of all terms ( a_i ) from ( i = 1 ) to ( n ). This notation simplifies the expression of products, especially when dealing with large sequences or when defining mathematical formulas.
As a product of its prime factors in exponents: 25*3*52 = 2400 Or as 2.4*103 in scientific notation
Two numbers are factors of a product when they multiply with each other to become the product. For example, if the product number is 10, then our factors can be 2 and 5, or 1 and 10.
In scientific notation it is 9.65*10^2 and as a product of its prime factors it is 5*193 = 965
6 = 2 x 3 is an example of a whole number written as a product of its prime factors.
As a product of its prime factors: 23*3*5 = 120
It is: 24*112 = 1936
As a product of its prime factors in exponents: 25*3*52 = 2400 Or as 2.4*103 in scientific notation
answers are 29*4
Scientific notation.
48 = 24 x 3
15 = 31*51
the parts of multiplication are the factors and the product. the factors are the numbers you are multiplying. The product is the answer of the factors. For example, 5x4=20. The factors are 5 ands 4. The product, which is the answer, is 20
It is: 6.0*10^4 in scientific notation and as a product of its prime factors in exponents it is 25*3*54 = 60,000
22 x 33 = 108
As a product of its prime factors in exponents: 218 = 262144
Two numbers are factors of a product when they multiply with each other to become the product. For example, if the product number is 10, then our factors can be 2 and 5, or 1 and 10.