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About 13 results
  • https://math.libretexts.org/Courses/Cosumnes_River_College/Math_370%3A_Precalculus/01%3A_Relations_and_Functions/1.04%3A_Function_Notation
    This section explains function notation, including how to interpret and evaluate functions expressed in this form. It covers the use of symbols like f(x) to denote functions, how to substitute values ...This section explains function notation, including how to interpret and evaluate functions expressed in this form. It covers the use of symbols like f(x) to denote functions, how to substitute values into functions, and how to read and write functions in different contexts. Examples are provided to illustrate these concepts, emphasizing the importance of understanding function notation for further study in Algebra.
  • https://math.libretexts.org/Courses/Lorain_County_Community_College/Book%3A_Precalculus_(Stitz-Zeager)_-_Jen_Test_Copy/01%3A_Relations_and_Functions/1.04%3A_Function_Notation
    If we think of the domain of a function as a set of inputs and the range as a set of outputs, we can think of a function f as a process by which each input x is matched with only one output y. Sinc...If we think of the domain of a function as a set of inputs and the range as a set of outputs, we can think of a function f as a process by which each input x is matched with only one output y. Since the output is completely determined by the input x and the process f, we symbolize the output with function notation `f(x) ' . In other words, f(x) is the output which results by applying the process ff to the input x .
  • https://math.libretexts.org/Bookshelves/Precalculus/Precalculus_(Stitz-Zeager)/01%3A_Relations_and_Functions/1.04%3A_Function_Notation
    If we think of the domain of a function as a set of inputs and the range as a set of outputs, we can think of a function f as a process by which each input x is matched with only one output y. Sinc...If we think of the domain of a function as a set of inputs and the range as a set of outputs, we can think of a function f as a process by which each input x is matched with only one output y. Since the output is completely determined by the input x and the process f, we symbolize the output with function notation `f(x) ' . In other words, f(x) is the output which results by applying the process ff to the input x .
  • https://math.libretexts.org/Bookshelves/Linear_Algebra/Matrix_Analysis_(Cox)/06%3A_Complex_Analysis_I/6.02%3A_Complex_Functions
    A complex function is merely a rule for assigning certain complex numbers to other complex numbers.
  • https://math.libretexts.org/Bookshelves/Applied_Mathematics/Math_For_Liberal_Art_Students_2e_(Diaz)/04%3A_Logic/4.04%3A_Arguments
    A logical argument is a claim that a set of premises support a conclusion. There are two general types of arguments: inductive and deductive arguments. An inductive argument uses a collection of speci...A logical argument is a claim that a set of premises support a conclusion. There are two general types of arguments: inductive and deductive arguments. An inductive argument uses a collection of specific examples as its premises and uses them to propose a general conclusion. A deductive argument uses a collection of general statements as its premises and uses them to propose a specific situation as the conclusion.
  • https://math.libretexts.org/Courses/Cosumnes_River_College/Math_372%3A_College_Algebra_for_Calculus/01%3A_Refining_Function_Knowledge/1.01%3A_The_Domain_of_a_Function
    This section explores techniques to identify the domain of a function by considering values that cause the function to be undefined, such as division by zero or negative values within even-indexed roo...This section explores techniques to identify the domain of a function by considering values that cause the function to be undefined, such as division by zero or negative values within even-indexed roots. Examples of polynomial, rational, and radical functions illustrate different methods to determine the domain using both algebraic methods.
  • https://math.libretexts.org/Courses/Mt._San_Jacinto_College/Ideas_of_Mathematics/03%3A_Set_Theory_and_Logic/3.04%3A_Inductive_and_Deductive_Reasoning
    A logical argument is a claim that a set of premises support a conclusion. There are two general types of arguments: inductive and deductive arguments. An inductive argument uses a collection of speci...A logical argument is a claim that a set of premises support a conclusion. There are two general types of arguments: inductive and deductive arguments. An inductive argument uses a collection of specific examples as its premises and uses them to propose a general conclusion. A deductive argument uses a collection of general statements as its premises and uses them to propose a specific situation as the conclusion.
  • https://math.libretexts.org/Courses/Lorain_County_Community_College/Book%3A_Precalculus_Jeffy_Edits_3.75/01%3A_Relations_and_Functions/1.04%3A_Function_Notation
    If we think of the domain of a function as a set of inputs and the range as a set of outputs, we can think of a function f as a process by which each input x is matched with only one output y. Sinc...If we think of the domain of a function as a set of inputs and the range as a set of outputs, we can think of a function f as a process by which each input x is matched with only one output y. Since the output is completely determined by the input x and the process f, we symbolize the output with function notation `f(x) ' . In other words, f(x) is the output which results by applying the process ff to the input x .
  • https://math.libretexts.org/Courses/SUNY_Schenectady_County_Community_College/Professor_Holz'_Topics_in_Contemporary_Mathematics/01%3A_Logic/1.04%3A_Logical_Arguments/1.4.02%3A_Arguments
    A logical argument is a claim that a set of premises support a conclusion. There are two general types of arguments: inductive and deductive arguments. An inductive argument uses a collection of speci...A logical argument is a claim that a set of premises support a conclusion. There are two general types of arguments: inductive and deductive arguments. An inductive argument uses a collection of specific examples as its premises and uses them to propose a general conclusion. A deductive argument uses a collection of general statements as its premises and uses them to propose a specific situation as the conclusion.
  • https://math.libretexts.org/Courses/Cosumnes_River_College/Math_384%3A_Foundations_for_Calculus/01%3A_Functions_-_Fundamental_Concepts/1.02%3A_Function_Notation
    This section explains function notation, including how to interpret and evaluate functions expressed in this form. It covers the use of symbols like f(x) to denote functions, how to substitute values ...This section explains function notation, including how to interpret and evaluate functions expressed in this form. It covers the use of symbols like f(x) to denote functions, how to substitute values into functions, and how to read and write functions in different contexts. Examples are provided to illustrate these concepts, emphasizing the importance of understanding function notation for further study in Algebra.
  • https://math.libretexts.org/Bookshelves/Geometry/Geometry_with_an_Introduction_to_Cosmic_Topology_(Hitchman)/02%3A_The_Complex_Plane/2.02%3A_Polar_Form_of_a_Complex_Number
    In this section, we explore the polar form of a complex number and provide examples when r ≥ 0 and r < 0.

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