Nesbitt's inequality
inequality applying to three positive numbers
Facts
5 properties- Instance of
- inequation, Shapiro inequality[2]
- Defining formula
- \frac{a}{b+c}+\frac{b}{a+c}+\frac{c}{a+b}\geq\frac{3}{2}[5]
- Maintained by WikiProject
- WikiProject Mathematics[6]
- Named after
- Alfred Mortimer Nesbitt[3]
- Time of discovery or invention
- 1903[4]
🏷️ Also known as
en Nesbitt inequality
en Nesbitt's inequality
ar متفاوتة نسبيت
de Nesbitts Ungleichung
de Nesbitt-Ungleichung
el ανισότητα Nesbitt
el ανισότητα Νέσμπιττ
es Desigualdad de Nesbitt
fi Nesbittin epäyhtälö
fr inégalité de Nesbitt
hu Nesbitt-egyenlőtlenség
ja Nesbittの不等式
ja ネスビットの不等式
ko 네즈빗의 부등식
pl Nierówność Nesbitta
ru неравенство Несбитта
sv Nesbitts olikhet
uk Нерівність Несбіта
vi Bất đẳng thức Nesbitt
zh 內斯比特不等式
🔖 Identifiers · 2
- Freebase ID
- /m/0532s2
- Microsoft Academic ID (discontinued)
- 2778884793
🔗 Connections
Instance of 2
Maintained by WikiProject 1
← Generalization of 1
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Summary
Nesbitt's inequality is an inequation[1].