Responses
10,000
10,000
10−4
10 superscript negative 4 baseline
104
10 superscript 4 baseline
0.0001
0.0001
3 answers
To find how many times less \(10^2\) is than \(10^6\), we can calculate the ratio of \(10^2\) to \(10^6\):
\[ \frac{10^2}{10^6} \]
Using the properties of exponents, we can subtract the exponents:
\[ \frac{10^2}{10^6} = 10^{2-6} = 10^{-4} \]
Thus, \(10^2\) is \(10^{-4}\) times less than \(10^6\).
The answer is:
\[ 10^{-4} \]
Yes, I am sure. Let's break it down step-by-step to confirm:
We want to determine how many times less \(10^2\) is than \(10^6\).
We calculate the ratio:
\[ \frac{10^2}{10^6} \]
Using the exponent rule, where \(\frac{a^m}{a^n} = a^{m-n}\), we simplify this:
\[ \frac{10^2}{10^6} = 10^{2-6} = 10^{-4} \]
This tells us that \(10^2\) is \(10^{-4}\) times \(10^6\), which means it is much smaller.
Therefore, the correct expression of how many times less \(10^2\) is than \(10^6\) is indeed:
\[ 10^{-4} \]
If you have any further questions or need clarifications, feel free to ask!
