“Incenter”的概念、定义、习题解题方法及翻译-数学辞典

单词	Incenter
释义	incenter The incenter of a geometrical shape is the center of theincircle (if it has any). The radius of the incircle is sometimescalled the inradius. On a triangle the incenter always exists and it is the intersectionpoint of the three internal angle bisectors. So in the next picture, $A X, B Y, C Z$ are angle bisectors, and $A B, B C, C A$ are tangent to thecircle.
随便看	proof of double angle identity ProofOfDownwardLowenheimSkolemTheorem proof of downward Lowenheim-Skolem theorem ProofOfDulacsCriteria Proof of Dulac’s Criteria proof of d⁢α⁢(X,Y)=X⁢(α⁢(Y)) - Y⁢(α⁢(X)) - α⁢([X,Y]) (global coordinate-free) proof of d⁢α⁢(X,Y)=X⁢(α⁢(Y)) - Y⁢(α⁢(X)) - α⁢([X,Y]) (local coordinates) ProofOfEgorovsTheorem proof of Egorov’s theorem ProofOfEisensteinCriterion proof of Eisenstein criterion ProofOfEmbeddingTheoremForOrderedAbelianGroupsOfRankOne proof of embedding theorem for ordered abelian groups of rank one ProofOfEquivalenceOfDefinitionsOfValuation proof of equivalence of definitions of valuation ProofOfEquivalenceOfFermatsLastTheoremToItsAnalyticForm proof of equivalence of Fermat’s Last Theorem to its analytic form ProofOfEquivalenceOfFormulasForExp proof of equivalence of formulas for exp ProofOfEquivalentDefinitionsOfAnalyticSetsForMeasurableSpaces proof of equivalent definitions of analytic sets for measurable spaces ProofOfEquivalentDefinitionsOfAnalyticSetsForPavedSpaces proof of equivalent definitions of analytic sets for paved spaces ProofOfEquivalentDefinitionsOfAnalyticSetsForPolishSpaces proof of equivalent definitions of analytic sets for Polish spaces

数学辞典收录了18232条数学词条，基本涵盖了常用数学知识及数学英语单词词组的翻译及用法，是数学学习的有利工具。

incenter