Created by Marissa Miller
about 9 years ago
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\(\log_{b} x = y\) means...
\( \log_{b} (x_{1}x_{2}) = \)
\( \log_{b} (x_{1}/x_{2}) = \)
\(b^{\log_{b} x} = \)
\((\log_{a} b)(\log_{b} x) = \)
\(\log_{b} x^{n} = \)
Sine/Cosine Identity
Cotangent/Cosecant Identity
Tangent/Secant Identity
\(\sin (\alpha + \beta) = \)
\(\sin (\alpha - \beta) = \)
\(\cos(\alpha + \beta) = \)
\(\cos(\alpha - \beta) = \)
\(\tan(\alpha + \beta) = \)
\(\tan(\alpha - \beta) = \)
\(\sin 2\theta = \)
\(\cos 2\theta = \)
\(\tan 2\theta = \)
\(\sin\frac{\theta}{2} = \)
\(\cos\frac{\theta}{2} = \)
\(\tan\frac{\theta}{2} = \)
Sum of Roots of a Polynomial
Product of Roots of a Polynomial