Translation of 'divisor' in Telugu
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Word 'divisor' in Other Languages
- divisor in Assamese অসমীয়া
- divisor in Bengali বাংলা
- divisor in Bodo बड़ो
- divisor in Dogri डोगरी
- divisor in English
- divisor in Gujarati ગુજરાતી
- divisor in Hindi हिन्दी
- divisor in Kannada ಕನ್ನಡ
- divisor in Kashmiri कॉशुर
- divisor in Konkani कोंकणी
- divisor in Maithili মৈথিলী
- divisor in Malayalam മലയാളം
- divisor in Manipuri মৈতৈলোন্
- divisor in Marathi मराठी
- divisor in Nepali नेपाली
- divisor in Oriya ଓଡ଼ିଆ
- divisor in Punjabi ਪੰਜਾਬੀ
- divisor in Sanskrit संस्कृतम्
- divisor in Santali
- divisor in Sindhi سنڌي
- divisor in Tamil தமிழ்
- divisor in Telugu తెలుగు
- divisor in Urdu اُردُو
Divisor
Part of Speech
Noun
Pronunciation
/dɪˈvaɪ.zɔːr/ (British), /dɪˈvaɪ.zɚ/ (American)
Definitions
- A number by which another number is divided.
- A factor of a given number in mathematical calculations.
Usage Examples
- "In the equation 20 ÷ 4 = 5, the number 4 is the divisor."
- "The greatest common divisor of 12 and 18 is 6."
- "A prime number has only 1 and itself as divisors."
Etymology
From Latin dividere ("to divide") + suffix -or, first recorded in English in the 16th century.
Synonyms
- Factor
- Denominator
- Quotient determiner
Antonyms
- Dividend
- Multiple
Translations
Language | Translation | Pronunciation |
---|---|---|
Spanish | Divisor | dee-vee-sor |
French | Diviseur | dee-vee-zuhr |
German | Teiler | ty-lur |
Russian | Делитель | de-lee-tel |
Hindi | भाजक | bhaa-jak |
Chinese | 除数 | chú shù |
More languages... | ... | ... |
Regional Pronunciation Variations
- British English: /dɪˈvaɪ.zɔːr/
- American English: /dɪˈvaɪ.zɚ/
Historical Usage
The concept of divisors dates back to ancient mathematics, with early applications found in Greek and Babylonian arithmetic.
Cultural Nuances
In everyday speech, "divisor" is primarily used in mathematical contexts, though it also appears metaphorically when referring to factors that contribute to divisions in society or organizations.
More Information
Divisors play a crucial role in number theory and are essential in concepts like prime factorization, modular arithmetic, and cryptography.