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GMAT Mathematics |
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| このアプリは現在ストアで閲覧することができません。 | ||||
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価格 | 250円 | ダウンロード |
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| ｼﾞｬﾝﾙ | 教育 | |||
サイズ | 25.8MB | |||
| 開発者 | Karim SLITI | |||
| 順位 |
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| ﾘﾘｰｽ日 | 2015-12-05 08:43:23 | 評価 | 評価が取得できませんでした。 | |
| 互換性 | iOS 10.0以降が必要です。 iPhone、iPad および iPod touch 対応。 | |||
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GET 1430 GMAT Mathematics quiz & prepare your exam easily & with higher score.
This application allows you to expand your knowledge, widen your expertise, improve your skills, Broaden your career & academic horizons.
Invest in your Success Now, Your investment in knowledge, professionalism & expertise is durable with a High added value, it's a High return investment.
Many mathematical objects, such as sets of numbers and functions, exhibit internal structure as a consequence of operations or relations that are defined on the set. Mathematics then studies properties of those sets that can be expressed in terms of that structure; for instance number theory studies properties of the set of integers that can be expressed in terms of arithmetic operations. Moreover, it frequently happens that different such structured sets (or structures) exhibit similar properties, which makes it possible, by a further step of abstraction, to state axioms for a class of structures, and then study at once the whole class of structures satisfying these axioms. Thus one can study groups, rings, fields and other abstract systems; together such studies (for structures defined by algebraic operations) constitute the domain of abstract algebra.
By its great generality, abstract algebra can often be applied to seemingly unrelated problems; for instance a number of ancient problems concerning compass and straightedge constructions were finally solved using Galois theory, which involves field theory and group theory. Another example of an algebraic theory is linear algebra, which is the general study of vector spaces, whose elements called vectors have both quantity and direction, and can be used to model (relations between) points in space. This is one example of the phenomenon that the originally unrelated areas of geometry and algebra have very strong interactions in modern mathematics. Combinatorics studies ways of enumerating the number of objects that fit a given structure.
This App energized your creativity, showcases your talents and strength your self-confidence during the exam & daily work.
You will get better understanding,, less preparation time & a better score in the exam.
-The Content & design of this application is developed by students to satisfy the exact exam candidates needs
-We keep the application as simple as possible to let the learner focus only on the content
-The Flashcards are exam oriented and designed to enhance quick memorization
-The application is designed to let you gain time and efficiency
-The Flashcards wording enhances easy understanding to ensure higher exam score.
-This application is downloaded and used by graduate & undergraduate students, teachers, lecturers, professionals, PhD, researchers, reviewers not only in the US but also in Philippines, Canada, India, Australia, Turkey, Russia, UK, GCC, India, Saudi Arabia, Nigeria, and all over the world.
更新履歴
New Layout
This application allows you to expand your knowledge, widen your expertise, improve your skills, Broaden your career & academic horizons.
Invest in your Success Now, Your investment in knowledge, professionalism & expertise is durable with a High added value, it's a High return investment.
Many mathematical objects, such as sets of numbers and functions, exhibit internal structure as a consequence of operations or relations that are defined on the set. Mathematics then studies properties of those sets that can be expressed in terms of that structure; for instance number theory studies properties of the set of integers that can be expressed in terms of arithmetic operations. Moreover, it frequently happens that different such structured sets (or structures) exhibit similar properties, which makes it possible, by a further step of abstraction, to state axioms for a class of structures, and then study at once the whole class of structures satisfying these axioms. Thus one can study groups, rings, fields and other abstract systems; together such studies (for structures defined by algebraic operations) constitute the domain of abstract algebra.
By its great generality, abstract algebra can often be applied to seemingly unrelated problems; for instance a number of ancient problems concerning compass and straightedge constructions were finally solved using Galois theory, which involves field theory and group theory. Another example of an algebraic theory is linear algebra, which is the general study of vector spaces, whose elements called vectors have both quantity and direction, and can be used to model (relations between) points in space. This is one example of the phenomenon that the originally unrelated areas of geometry and algebra have very strong interactions in modern mathematics. Combinatorics studies ways of enumerating the number of objects that fit a given structure.
This App energized your creativity, showcases your talents and strength your self-confidence during the exam & daily work.
You will get better understanding,, less preparation time & a better score in the exam.
-The Content & design of this application is developed by students to satisfy the exact exam candidates needs
-We keep the application as simple as possible to let the learner focus only on the content
-The Flashcards are exam oriented and designed to enhance quick memorization
-The application is designed to let you gain time and efficiency
-The Flashcards wording enhances easy understanding to ensure higher exam score.
-This application is downloaded and used by graduate & undergraduate students, teachers, lecturers, professionals, PhD, researchers, reviewers not only in the US but also in Philippines, Canada, India, Australia, Turkey, Russia, UK, GCC, India, Saudi Arabia, Nigeria, and all over the world.
更新履歴
New Layout
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