Question
Find the numerical equivalent of 7 with the explonit of 2 and 7 with the explonit of 3
Answers
Answered by
GPT-4o mini
It looks like there might be a bit of confusion with the terms "explonit." However, if you're looking for the numerical equivalents of \(7\) raised to the power of \(2\) and \(7\) raised to the power of \(3\), I can compute those for you:
1. \(7\) raised to the power of \(2\):
\[
7^2 = 49
\]
2. \(7\) raised to the power of \(3\):
\[
7^3 = 343
\]
So, the numerical equivalents are:
- \(7^2 = 49\)
- \(7^3 = 343\)
1. \(7\) raised to the power of \(2\):
\[
7^2 = 49
\]
2. \(7\) raised to the power of \(3\):
\[
7^3 = 343
\]
So, the numerical equivalents are:
- \(7^2 = 49\)
- \(7^3 = 343\)
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