Summary: Business Precalculus

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  • 1 Functions and lines

  • 1.1.1 Function notation

    This is a preview. There are 3 more flashcards available for chapter 1.1.1
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  • Height is a funcation of age

    Means h is  f of a 
    h=f(a)
    h(a)
  • 1.1.6 Evaluating and solving a graph

    This is a preview. There are 2 more flashcards available for chapter 1.1.6
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  • Solving a funcation equation using a graph

    Requires taking the given output and looking at the graph to determine the corresponding input
  • 1.1.7 Formulas as functions

  • Define(express) relationship using formulas

    Express the relationship 2n+6p=12 as a function p= f(n)

    soln:
    2n+6p=12
    2n-2n+6p=12-2n 
    6p=12-2n
    6p/6=12/6-2n/6
    p=f(n)= 2-2/3n
  • 1.1.8 test of knowledge of all the topic dicuss in this section

  • Example 12 given the funcation h(p)=p^2 +2pa) evlaute h(4)b) slove h(p)=3

    Slon 
    a) h(4)= p^2+2p
                 = 4^2 +2(4)
                 = 16  + 8
                  = 24

    b) h(p)=3 
               3= p^2+2p
           -3+3=p^2 +2p-3
                0=P^2+2p-3
    factor it  x^2 -y^2= (x+y)(x-) so 
                0= (p-3)( p+1)

    then 0=p-3    & 0=p+1
              p=-3          p=1
                          
    check the answer 
    h(p)=p^2+2p
    3=-3^2+2(-3)
    3=9-6
    3=3
  • 1.2.1 Notation

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  • Notation 9 interval notation

    This is one way to describe intervals of input and output values, but it not the only way.

    other ways 
    • inequality
    •    set builder notation
  • Inequlity, set buider notation, interval notaion

    The value of h is greater than 5 and less than or equal to 10
  • To combine two intervals together, using inequalities or set-builder notation, w 

    We can use  the word or. In interval notation, we use the unione use the union symbol, U  to combine two concentrated intervals together 
  • 1.2.2 Domain and Range from graph

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  • Domain and range from grphs

    We can also talk about domain and range based on graphs
  • 1.2.4 Piecewise funcations

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  • Pice wise funcations example

     Example 5 and 6
  • 1.2.5 Sketch a graph of the funcation

  • Sketch a grpah of the funcation  ( piecewise funcations graph ) 

     There are 2 step 
    1. Draw each line apart 
    2. Combine all line together
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