Sum of angles in a triangle.
1. The sum of the angles in a triangle is \(180\degree\text{.}\)
Greek Alphabet | ||
\(\alpha~~~~\text{alpha}\) | \(\beta~~~~\text{beta}\) | \(\gamma~~~~\text{gamma}\) |
\(\delta~~~~\text{delta}\) | \(\epsilon~~~~\text{epsilon}\) | \(\zeta~~~~\text{zeta}\) |
\(\eta~~~~\text{eta}\) | \(\theta~~~~\text{theta}\) | \(\iota~~~~\text{iota}\) |
\(\kappa~~~~\text{kappa}\) | \(\lambda~~~~\text{lambda}\) | \(\mu~~~~\text{mu}\) |
\(\nu~~~~\text{nu}\) | \(\xi~~~~\text{xi}\) | \(o~~~~\text{omicron}\) |
\(\pi~~~\text{pi}\) | \(\rho~~~~\text{rho}\) | \(\sigma~~~~\text{sigma}\) |
\(\tau~~~~\text{tau}\) | \(\upsilon~~~~\text{upsilon}\) | \(\phi~~~~\text{phi}\) |
\(\chi~~~\text{chi}\) | \(\psi~~~\text{psi}\) | \(\omega~~~\text{omega}\) |