Mathematical Language and Symbols Flashcards

1
Q

According to Schiro (1997) one very important element in a student’s mathematical success is his competence to communicate mathematically.

A

Mathematical language

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2
Q

is a system used in the field of mathematics to communicate mathematical ideas, concepts, and theories among people.

A

Mathematical language

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3
Q

3 characteristics of mathematical language

A
  • Precise
  • concise
  • powerful
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4
Q

the noun given to a math object/symbol.

A

mathematical expression

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5
Q

states a complete mathematical thoughts

A

mathematical sentences

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6
Q
  • is a fact, name, notation, usage which is generally agreed upon by mathematicians.
  • mathematical language uses symbols to communicate mathematical ideas
A

Mathematical convention

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7
Q

5 mathematical syntax and structure?

A
  • numbers
  • operation symbols
  • relation symbols
  • grouping symbols
  • variables
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8
Q

What are these?
0, 1, 2…

A

numbers

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9
Q

what are these?
+, -, *, ÷

A

operation symbols

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10
Q

What are these?
═, ≠, <, ≤, >, ≥

A

relation symbols

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11
Q

What are these?
(), []. {}

A

Grouping symbols

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12
Q

What are these?
x, y, A, V

A

variables

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13
Q

are used to name a dot or a set and label vertices of a polygon. (When naming an angle using three letters, the middle letter must be the vertex).

A

Capital letters

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14
Q

4 basic concepts in mathematics

A
  • Sets
  • Functions
  • Relations
  • Binary Operation
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15
Q
  • a collection of distinct objects forming a group.
  • members of a ____ are usually called its elements, denoted by symbol ,∈ , is usually read “is an element of”
A

Sets

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16
Q

the number of elements in the finite set is known as ____

A

cardinal number of a set

17
Q

notation for sets: list each element or member and separate by a ___, and then enclosed the set with ___

A

comma, curly brackets

18
Q
  • member of a set are written and enclosed in the curly brackets.
  • example: A = { Natural numbers less than 5 }
A

Statement form (representation of set)

19
Q

Representation of set:

  • all elements are listed.
  • example: A = {1 2, 3, 4}
A

roster form

20
Q

Representation of sets:

  • all elements are defined by its property.
  • The general form is, A = { x : property}.
A

Set builder form

21
Q
  • behave like nouns when used in mathematical sentences
  • can transform one mathematical object into another one.
22
Q

it can have properties that can be used conveniently in some mathematical sentences.

23
Q
  • ____ symbols behave like adjectives.
  • refers to a property rather than an object
  • statement of relationship.
24
Q
  • acts like a conjunction that sits between two objects (nouns)
  • basic operations of mathematics- addition, subtraction, division and multiplication are performed on two operands.
  • some familiar examples of this are “plus”, “minus”, “times”, “divided by”, and “raised to the”
A

binary operations