distributive definition

  • adjective:
    • Of, regarding, or involving distribution.
    • offering to circulate.
    • Mathematics Of or concerning a rule the exact same product results in multiplication when carried out on some figures as whenever performed on members of the set independently. If a × (b + c) = a × b + a × c, after that × is distributive over +.
    • Grammar discussing each individual or entity of a group individually rather than collectively, as every into the phrase Every staff member attended the conference.
    • concerning circulation.
    • a house of functions having a rule describing the way the purpose can be executed to your specific components of another operation.
    • Tending to circulate; providing to divide and designate in portions; working to every his proper share.
    • Assigning the species of a general term.
    • articulating split; denoting a taking singly, perhaps not collectively.
    • serving to distribute or allot or disperse
    • Of, concerning, or concerning circulation.
    • Serving to circulate.
    • Mathematics Of or concerning a rule that same product causes multiplication when done on a collection of numbers as whenever done on members of the set individually. If a × (b + c) = a × b + a × c, then × is distributive over +.
    • Grammar discussing every person or entity of friends independently as opposed to collectively, as every into the sentence Every employee attended the meeting.
    • concerning circulation.
    • A property of functions having a rule describing how the purpose can be carried out into specific the different parts of another operation.
    • maintaining circulate; serving to divide and assign in portions; dealing to every his correct share.
    • Assigning the species of a broad term.
    • Expressing separation; denoting a taking singly, maybe not collectively.
    • serving to distribute or allot or disperse
    • Of, regarding, or involving circulation.
    • Serving to circulate.
    • Mathematics Of or regarding a rule your exact same item results in multiplication when done on a set of numbers as when carried out on people in the set individually. If a × (b + c) = a × b + a × c, after that × is distributive over +.
    • Grammar discussing each individual or entity of a bunch separately in the place of collectively, as every within the phrase Every worker went to the conference.
    • associated with distribution.
    • home of functions that have a rule describing how the function can be performed to your specific the different parts of another operation.
    • Tending to circulate; serving to divide and designate in portions; working every single his correct share.
    • Assigning the types of a broad term.
    • articulating separation; denoting a taking singly, maybe not collectively.
    • serving to circulate or allot or disperse
  • noun:
    • A distributive term or term.
    • A distributive adjective or pronoun.
    • A distributive numeral.
    • A distributive adjective or pronoun; also, a distributive numeral.
    • In sentence structure, a word that divides or distributes, as each and every, which represent the folks of a collective number as split.
    • A distributive term or term.
    • A distributive adjective or pronoun.
    • A distributive numeral.
    • A distributive adjective or pronoun; additionally, a distributive numeral.
    • In sentence structure, a word that divides or distributes, as every, which represent the folks of a collective number as separate.
    • A distributive term or term.
    • A distributive adjective or pronoun.
    • A distributive numeral.
    • A distributive adjective or pronoun; in addition, a distributive numeral.
    • In grammar, a word that divides or distributes, as every single, which represent the people of a collective quantity as split.
  • others:
    • That distributes; dividing and assigning in portions; working to each their appropriate share.
    • Specifically—2. In reasoning, showing that a statement relates to each individual of a class separately, rather than to these people as creating your whole course.
    • Expressing separation or division: since, a distributive prefix: specifically, in sentence structure, always denote the individuals or things that constitute a pair or quantity, as considered separately and singly: since, a distributive pronoun; a distributive numeral.
    • In mathematics, running upon all in operating upon the whole
    • F Φ (x, y, z, etc.) = Φ (Fx, Fy, Fz, etc.).
    • In a far more basic good sense, every formula which expresses your businesses f, F, Φ, are relevant that in every situation Φ F(x, y) = f (Φx, Φy).
    • That distributes; dividing and assigning in portions; dealing to every their correct share.
    • Specifically—2. In logic, showing that a statement refers to each individual of a class separately, and not to these individuals as making up the whole class.
    • Expressing split or unit: as, a distributive prefix: particularly, in sentence structure, used to denote the persons or things that constitute a pair or number, as considered independently and singly: as, a distributive pronoun; a distributive numeral.
    • In math, running upon all in running upon the whole
    • F Φ (x, y, z, etc.) = Φ (Fx, Fy, Fz, etc.).
    • In a more general good sense, every formula which expresses the functions f, F, Φ, are associated that in almost every situation Φ F(x, y) = f (Φx, Φy).
    • That distributes; dividing and assigning in portions; working to each their appropriate share.
    • Specifically—2. In logic, showing that a statement identifies each individual of a course independently, and not to these people as making up your whole course.
    • Expressing separation or division: since, a distributive prefix: especially, in grammar, familiar with denote the individuals or things that constitute some or number, as considered individually and singly: since, a distributive pronoun; a distributive numeral.
    • In math, operating upon every part in running upon your whole
    • F Φ (x, y, z, etc.) = Φ (Fx, Fy, Fz, etc.).
    • In a far more general feeling, every formula which expresses your operations f, F, Φ, are so associated that in most situation Φ F(x, y) = f (Φx, Φy).

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