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7 questions
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  • Q1

    Which of the following sets of ordered pairs defines a function?

    {(1, -1), (2, 4), (3, 5)}

    {(-1, 4), (2, 4), (2, 5), ( -4, 4), (5, 4)}

    {(-1, 4), (-1, 4), (-3, 4), (-3, 6)}

    {(1, 4), (2, 4), (1, 8), (1, 14)}

    30s
    M11GM-Ia-2
  • Q2

    It is a function defined by multiple sub-function, where each sub-function applies.

    Function

    Not Function

    Relation

    multiplem://Piece-wise Function: Compound Function

    30s
    M11GM-Ia-1
  • Q3

    Determine which of the following represents a function.

    Answer Image
    Answer Image
    Answer Image
    Answer Image
    30s
    M11GM-Ia-1
  • Q4

    It is a relation which derives one OUTPUT for each given INPUT.

    scrambled://FUNCTION

    30s
    M11GM-Ia-1
  • Q5

    Arrange the following STEPS in finding the inverse of a function.

    1 - Interchange x and y

    2. Solve for the new y from the equation in Step 2

    3 - Replace the new y with f-1(x) if the inverse is a function

    4 - Replace f(x) with y

    jumble://4,1,2,3

    30s
    M11GM-Id-2
  • Q6

    Determine whether the statement is TRUE or FALSE.

    If f(x) = x2- 5 and g(x) =5x + 4,  (f + g)(3) = 23

    boolean://TRUE

    30s
    M11GM-Ie-2
  • Q7

    A relation reversing the process performed by any function f(x) is called

    Composite of functions

    Linear Functions

    multiplem://Inverse|10:Inverse Relation|15

    Original Relation

    30s
    M11GM-Id-4

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