Category:Sum of Indices of Real Number
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This category contains pages concerning Sum of Indices of Real Number:
Let $r \in \R_{> 0}$ be a (strictly) positive real number.
Positive Integers
Let $n, m \in \Z_{\ge 0}$ be positive integers.
Let $r^n$ be defined as $r$ to the power of $n$.
Then:
- $r^{n + m} = r^n \times r^m$
Integers
Let $n, m \in \Z$ be integers.
Let $r^n$ be defined as $r$ to the power of $n$.
Then:
- $r^{n + m} = r^n \times r^m$
Rational Numbers
Let $x, y \in \Q$ be rational numbers.
Let $r^x$ be defined as $r$ to the power of $n$.
Then:
- $r^{x + y} = r^x \times r^y$
Pages in category "Sum of Indices of Real Number"
The following 4 pages are in this category, out of 4 total.