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Announcements

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Next test Chapter 3, 4.1,4.2 Tuesday after Thanksgiving (November 28) ... Lab posted to make up for Tuesday (Election Day) open through November 17 ... – PowerPoint PPT presentation

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Title: Announcements


1
Announcements
  • Next test Chapter 3, 4.1,4.2 Tuesday after
    Thanksgiving (November 28)
  • Review sessions will be Sunday 11/26 at 500, 209
    Armstrong, Monday 11/27 at 500, room TBA
  • Homework quiz on 4.1, 4.2 posted
  • Chapter 3 review quiz posted
  • Lab posted to make up for Tuesday (Election
    Day)open through November 17
  • Another make up lab will be available by
    Thanksgiving, to remain up until the end of the
    semester

2
HW 3.5 13.
3
HW
4
Exponential Function Characteristics
5
Exponential Function Characteristics
  • where the base b is a positive real number
    other than 1.

6
A stock has an initial value of 2,000 per share.
If the stock increases in value 9 per year,
find a model for the stock value as a function of
time in years. 1) V( t)2000(1.09)t 2)
V(t)2000(0.09)t 3) V(t)1.09(2000)t 4)
V(t)2000(0.81)t
7
Exponential Function
  • How can we determine if data is exponential?
  • Find k and determine if it is constant.
  • Determine if the ratio of consecutive values is
    constant. The constant will be the base.

8
Given the following set of data and that the
ratio of the dependent data is constant, choose
the correct exponential model for the data set.
  • y2X 3) y3X
  • 2) y32X 4) y23X

9
Exponential Decay
  • Exponential decay is based on a constant rate of
    decrease k from an initial amount at an initial
    time t.

10
Depreciation
  • A computer costs 3000 and depreciates 20 per
    year. What is the computer worth in 5 years?

11
  • Using the model for our computer, find the value
    of the computer after 10 years.
  • Model C(t)3000(0.80)t
  • 1) 0 2) 322.12 3) 300.05
  • 4) 456.76 5) 125.66 6) 288.93

12
Exponential Growth
13
Exponential Decay
14
Transformation of Exponential Function
  • What are the effects of a, c and d in the
    transformation of the exponential function
  • Example

15
1) A(t)5.5(1.06)t 2) A(t)7.4(1.44)t 3)
A(t)1.3(0.97)t 4) A(t)0.5(1.01)t
  • Which of the following equations represent a
    model of exponential decay?
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