1st Grading

Cards (25)

  • Relation is a set of ordered pairs that are arranged in orderly manner
  • Function is a relation in which each element of the domain corresponds to exactly one element of the range
  • Not function
    A) X
  • Piecewise Function is a function that is defined by two or more equations where each equations applies to a certain interval over a specified domain
  • Piecewise function problem:
    A) d-1/0.5
  • Operations on Functions:
    A) q(x) + f(x)
  • Composition of Functions:
    A) composite
  • Word Problem:
    A) f = k/L
  • constant 2 - still a polynomial
  • Rational expression - ratio of 2 polynomials
  • ratio - comparison of two numbers
  • extraneous solution is an apparent solution that does not solve its equation
  • Word Problem #2:
    A) 12+x/25+x
  • values - output of a function
  • Functions - relationships between two variables
  • Functions Notes:
    A) function
    B) x
    C) y
    D) mapped
    E) f such that
    F) set of all ordered pairs
    G) candidate
    H) equations
  • Ways of writing ordered pairs:
    1. Graphing
    2. Table of Values
    3. Mapping
    4. Equations
    5. Sets
  • Evaluation - process of finding output, by substituting the given values of variable and simplify
  • 4 types of relations of ordered pairs:
    1. One to One Correspondence - each x is unique
    2. Many to One Correspondence - each x is unique to one y
    3. One to Many Correspondence - one x to y is unique
    4. Many to Many Correspondence - each x is unique to one y & one x to each y is unique
  • Vertical line test - to determine if a graph represents a function, only one point intersection
  • Domain and Range:
    A) Domain
    B) Range
    C) Linear Function
    D) Quadratic Function
    E) Polynomial Function
    F) Rational Function
    G) Square Root
  • Domain and Range - If writing the set, dont repeat the values and arrange based on number line ex: -3, -1, 0, 3, 4
  • [2.75] = 2 because it is greates integer
  • Find Domain and Range #1:
    A) -2
    B) 1
  • Find Domain and Range #2:
    A) 3
    B) 1
    C) 1