To determine how many times less \( 10^2 \) is than \( 10^6 \), we can divide \( 10^6 \) by \( 10^2 \):
\[ \frac{10^6}{10^2} = 10^{6 - 2} = 10^4 \]
Therefore, \( 10^2 \) is \( 10^4 \) times less than \( 10^6 \).
The answer is:
10^4
4 of 54 of 5 Items
Question
How many times less is 10^2
than 10^6
? Express your answer as an integer power of 10.(1 point)
Responses
10^4
10 superscript 4 baseline
0.0001
0.0001
10^−4
10 superscript negative 4 baseline
10,000
10,000
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1 answer
To determine how many times less \( 10^2 \) is than \( 10^6 \), we can divide \( 10^6 \) by \( 10^2 \):
\[ \frac{10^6}{10^2} = 10^{6 - 2} = 10^4 \]
Therefore, \( 10^2 \) is \( 10^4 \) times less than \( 10^6 \).
The answer is:
10^4