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Created by Mike Nervo
over 10 years ago
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Question | Answer |
\( x^0 \) | 1 |
\( x^m * x^n \) | \( x^{m+n} \) |
\( \frac{x^m}{x^n} \) | \( x^{m-n} \) |
\( (xy)^n \) | \( x^n * y^n \) |
\(x^{-m} \) | \( \frac {1}{x^m} \) |
\( (x^n)^m \) | \( x^{n*m} \) |
\( \left( \frac{x}{y} \right) ^n\) | \( \frac{x^n}{y^n} \) |
\(e^x\) | \( exp(x) \) |
If \( b^x = y^x \) | \( x = y \) (where \( b > 0 \) and \( b \neq 1 \) ) |
\(\ln(x)\) and \(e^x\) are | inverse functions |
\(\ln e^x \) | x |
\( e^{\ln x} \) | x |
\( \ln e \) | 1 |
\( e^{2 \ln 3} \) | \( e^{\ln 3^2} \) = 9 |
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