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Basic math (Introduction to Mathematics (Mathematics Definition (It is…

- - - - As in arithmetic, the fundamental operations of algebra are addition, subtraction, multiplication, division, empowerment and establishment.
        
        Arithmetic, however, is not able to generalize mathematical relationships.
        
        Arithmetic only gives particular cases of relationships (2 + 2 = 4).
        
        Example:
      - Classical algebra, which deals with solving equations, uses symbols (instead of specific numbers) and arithmetic operations to determine how to use these symbols.
      - Modern algebra has evolved from classical algebra by paying more attention to mathematical structures.
      - Example:
        
        Algebra, on the other hand, can give a generalization that is always met (a + b = c
  - - - For example, the expression 8a3b2c is an algebraic expression, in this case a monomial
        
        There are basically two types of algebraic expressions, and they are:
        
        Monomials: It is a single algebraic expression.
        
        Polynomials: They are two or more algebraic expressions (with different literal part) that are being added or subtracted.
  - - - Some of these guidelines are
        
        while others are more abstract relationships between structures
        
        others in number sequences
        
        between forms
    - - Arithmetic
      - Geometry, including Trigonometry and Conic Sections
      - Mathematical analysis, in which letters and symbols are used, and which includes algebra, geometry and calculation
  - - - That is, the exponents are rising; If this happens we say that it is an ascending ordered polynomial.
      - Logically, there can also be a descending ordered polynomial.
    - - If the sum of the exponents of each term is the same, then we can say that it is a homogeneous polynomial
    - - A polynomial is complete with respect to a letter when it contains all the consecutive exponents of a letter, from the highest to the lowest
- - - - We must treat the numerical part and the literal part separately.