inverse of a complex number
P and its inverse Q
When z is written in polar form, so that z = reiθ = r(cos θ + i sin θ), where r ≠ 0, the inverse of z is (1/r)e−iθ = (1/r)(cos θ−i sin θ). If z is represented by P in the complex plane, then z−1 is represented by Q, where ∠xOQ = −∠xOP and |OP|×|OQ| = 1.
- tangent
- tangent bundle
- tangent field
- tangential
- tangent plane
- tangent rule
- tangent space
- tangent vector
- tanh
- Taniyama-Shimura conjecture
- Tarski, Alfred
- Tartaglia, Niccolò
- tau
- tautochrone
- tautology
- taxicab norm
- taxicab number
- Taylor, Brook
- Taylor, Richard
- Taylor series
- Taylor's Theorem
- Tchebyshev
- t-distribution
- telescoping series
- temperature