algebra - Meaning in Hindi

Meaning of algebra in Hindi

बीजगणित

algebra Definition

  • the part of mathematics in which letters and other general symbols are used to represent numbers and quantities in formulae and equations. ( गणित का वह भाग जिसमें सूत्रों और समीकरणों में संख्याओं और मात्राओं का प्रतिनिधित्व करने के लिए अक्षरों और अन्य सामान्य प्रतीकों का उपयोग किया जाता है। )

algebra Example

  • Pierre went on to study the latest mathematics, in particular studying algebra and geometry. ( पियरे ने नवीनतम गणित का अध्ययन किया, विशेष रूप से बीजगणित और ज्यामिति का अध्ययन किया। )
  • Ernst Schröder's important work is in the area of algebra , set theory and logic. ( अर्नस्ट श्रोडर का महत्वपूर्ण कार्य बीजगणित, समुच्चय सिद्धांत और तर्क के क्षेत्र में है। )
  • The mathematical topics that Delone studied include algebra , the geometry of numbers. ( डेलोन ने जिन गणितीय विषयों का अध्ययन किया उनमें बीजगणित, संख्याओं की ज्यामिति शामिल हैं। )
  • It was an exciting time with increasing mathematical activity in algebra . ( बीजगणित में गणितीय गतिविधि बढ़ाने के साथ यह एक रोमांचक समय था। )

More Sentence

  • The book contained the elements of geometry and algebra in addition to the calculus.
  • Wall's research is mostly in the area of geometric topology and related algebra .
  • It is devoted mainly to arithmetic and algebra , with just a few problems on geometry and mensuration.
  • He worked on algebra and graph theory, combining the two to produce his first outstanding contribution to matroid theory.
  • courses in algebra, geometry, and Newtonian physics
  • I do not doubt that this is the most important work on general algebra that the Annalen has ever published.
  • He had a distinguished career as a math professor, specializing in algebra , algebraic geometry and number theory.
  • Aitken's mathematical work was in statistics, numerical analysis, and algebra .
  • In short, his interest in classical algebra and number theory brought him to abstract semigroups.
  • algebra problem
  • They are the basis of mathematical logic, which in turn gives rise to Boolean algebra .
  • He wrote several books on arithmetic, algebra , geometry and astronomy.
  • We have looked briefly at Zorn's contributions to algebra and to set theory.
  • Mill only deals with geometry, arithmetic, and some algebra , not the branches of higher mathematics.
  • He failed in his application for the chair of algebra and number theory at Uppsala University.
  • Among his many mathematical achievements can be included profound discoveries in logic, algebra and differential equations.
  • It is time to take a look at this most outstanding work on algebra in Greek mathematics
  • König worked on a wide range of topics in algebra , number theory, geometry, set theory, and analysis.
  • He also made very substantial contributions to nonassociative algebras, in particular Lie algebras and Jordan algebras .
  • The very next year the note ‘Subsumption of Boolean algebras under the theory of rings’ appeared in the same journal.
  • Wedderburn made important advances in the theory of rings, algebras and matrix theory.
  • His mathematical publications started in 1964 with a series of papers on topological algebras, measure algebras and Banach algebras .
  • Problems such as these still seem to present a formidable challenge to the ingenuity of algebraists .
  • Even for propositional logics, models of such systems are usually algebras, e.g., Boolean or Heyting algebras , and as such they are categories.
  • They made plans to write a joint paper on splitting fields of division algebras , which was to contain an example showing that the degree of a minimal splitting field can be arbitrarily large.
  • In 1923 he published important work on real and complex algebras of low dimension.

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