Write as one POWER. 3. \( 10^{5} \times 10 \)

Did you know that when multiplying powers of the same base, you simply add the exponents? For your problem, \( 10^{5} \times 10 \) is like adding \( 10^{5} \) and \( 10^{1} \), leading us to \( 10^{5+1} = 10^{6} \). It’s like a superhero team-up where the powers combine to create something even greater! In the real world, understanding how to work with powers of ten is quite useful! For instance, if you're dealing with measurements of distance or data in tech fields, knowing that \( 10^{6} \) equals one million can make calculations and comparisons much easier. Imagine the convenience of quickly converting kilometers to meters or megabytes to bytes—all thanks to the magic of powers!