dimensionless
Jan29-07, 04:58 PM
Find
\sum_{1}^{n} \tan(a f_{n} )
\cos x = 1 - {x^2 \over 2!} + {x^4 \over 4!} - \cdots
\sin\left( x \right) = x - \frac{x^3}{3!} + \frac{x^5}{5!} - \frac{x^7}{7!} + \cdots
\tan(x) = \sin(x) / \cos(x)
There might be equations for the summation of a series of sine functions or an equation for the summation of a series of consine functions. I don't know what they are. I have no idea how to go about deriving this.
\sum_{1}^{n} \tan(a f_{n} )
\cos x = 1 - {x^2 \over 2!} + {x^4 \over 4!} - \cdots
\sin\left( x \right) = x - \frac{x^3}{3!} + \frac{x^5}{5!} - \frac{x^7}{7!} + \cdots
\tan(x) = \sin(x) / \cos(x)
There might be equations for the summation of a series of sine functions or an equation for the summation of a series of consine functions. I don't know what they are. I have no idea how to go about deriving this.