3×2×2×2×2

3×2×2×2×2 is a product formed by multiplying the integers 3 and 2 repeated four times. By expressing repeated factors as a power, it can be written as 3 × 2^4. Because multiplication is associative and commutative, the factors can be regrouped without changing the result. Computing gives 3 × 16 = 48.

In prime factorization form, the value is 2^4 × 3. The result is 48, an even number that is also divisible by 3. This example illustrates how exponent rules work and how repeated multiplication of a small base (2) combines with another factor (3).

The expression is a straightforward arithmetic example often used to demonstrate the simplification of products and the use of powers. It can appear in introductory lessons on multiplication, factorization, and the relationship between products and exponents. While the specific sequence 3×2×2×2×2 has no special named significance, its evaluation to 48 makes it a convenient illustration of how combining a base with a repeated factor yields an easily computed result.