Simplify the Fraction: 100000/100000 Using Factor Method

Dividing by 1 is the identity operation in mathematics - it leaves any number completely unchanged! Just like 5 ÷ 1 = 5, when you divide both parts of a fraction by 1, you get the exact same fraction.

You're absolutely right that $\frac{100000}{100000} = 1$! However, the question asks to simplify by a factor of 1, which means divide both parts by 1, keeping the fraction form unchanged.

This might seem silly, but it's important for understanding the simplification process. It shows that dividing by 1 doesn't change anything, which helps when learning to simplify by other factors like 2, 5, or 10.

Great question! The GCD (Greatest Common Divisor) of 100000 and 100000 is actually 100000, not 1. This problem specifically asks to use factor 1 to demonstrate the identity property, not to find the most simplified form.

Then you'd divide both numerator and denominator by that factor! For example: $\frac{100000 ÷ 10000}{100000 ÷ 10000} = \frac{10}{10}$. The key is using the same factor for both parts.