Each successful division removes a different factor: 2310 ÷ 2 = 1155, ÷ 3 = 385, ÷ 5 = 77, ÷ 7 = 11, leaving the final prime 11.
Every exponent is one
No prime appears twice, so the exponent form and expanded form contain the same five visible factors.
Why 2310 is square-free
The five prime factors are all distinct, so no prime square divides 2310. In exponent notation every power is one: 2^1 × 3^1 × 5^1 × 7^1 × 11^1. Omitting those visible exponents gives the shorter expanded product without changing its meaning.
Reproduce the complete example
Open the calculator, enter the exact integer shown in the example, and compare both the exponent form and expanded factors. Multiply every expanded factor; the product must equal the normalized input exactly.