15^ -38
11 answers
To rewrite \( 15^{-38} \) with positive exponents only, you can use the property of negative integer exponents, which states that \( a^{-n} = \frac{1}{a^n} \).
Applying this property:
\[ 15^{-38} = \frac{1}{15^{38}} \]
So, \( 15^{-38} \) can be rewritten as:
\[ \frac{1}{15^{38}} \]
This expression has positive exponents only.
Certainly! To rewrite \( 15^{-38} \) as an expression with positive exponents without using braces, we simply express it as
\( \frac{1}{15^{38}} \).
This form is the correct representation of \( 15^{-38} \) using only positive exponents.
You can type the expression using plain text like this:
1 / 15^38
This represents the expression \( \frac{1}{15^{38}} \) in a format that doesn't use any braces or special characters.
To rewrite \( 9^{-23} \) using only positive exponents, you apply the property of negative exponents, which states that \( a^{-n} = \frac{1}{a^n} \).
So, for \( 9^{-23} \):
\[ 9^{-23} = \frac{1}{9^{23}} \]
Thus, the expression \( 9^{-23} \) written with positive exponents only is:
1 / 9^23
To rewrite \( 3^{-4} \) using only positive exponents, you can apply the property of negative exponents, which states that \( a^{-n} = \frac{1}{a^n} \).
So for \( 3^{-4} \):
\[ 3^{-4} = \frac{1}{3^{4}} \]
Therefore, the expression \( 3^{-4} \) with positive exponents only is:
1 / 3^4
It seems there might have been a misunderstanding. However, using the property of negative integers exponents correctly gives us:
For \( 3^{-4} \):
\[ 3^{-4} \text{ can be rewritten as } \frac{1}{3^4} \]
If you need to type it out in a specific format (like in a particular text editor or program), ensure to use the appropriate notation without any additional formatting characters.
If there's a specific format or input style required that I'm not aware of, please provide that information so I can assist you better.
Otherwise, the correct mathematical expression with a positive exponent derived from \( 3^{-4} \) is indeed:
1 / 3^4
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