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Basics TInspire

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The TI-nspire is more computer than calculator. Goals ... Define A:= 3 -1 2. 0 1 3. Define B:= 1 1 2. 0 -1 1. 3 0 3. Calculate A*B. Matrix Math. Find ... – PowerPoint PPT presentation

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Title: Basics TInspire


1
Basics TI-nspire
  • For brand new users

2
Intro
  • The TI-nspire is more computer than calculator.

3
Goals
  • Today, we will cover how to accomplish College
    Algebra calculations and graphs with the
    TI-nspire
  • If we have time, we can discuss some things that
    set apart the Nspire from the older calculators.

4
First time turn on
  • If prompted to set up the calculator, do so now.
  • To move between fields use
  • Use arrow or to alter field values
  • Press the center click key to select a
    field value
  • When all fields are set, tab to and click

5
The Home Screen
  • Press
  • To see the computer side of the Nspire, click on
    My Documents

6
My Documents
  • Files are ordered in folders.
  • First, create a new folder
  • Type in the name for your folder and
  • Next, create a new document

7
Saving Documents
  • is the short cut to save
  • Select your folder
  • Name your file
  • Highlight and press

8
Page View
  • Problem number Page number
  • Type a note that says
  • 1.1 states Problem1.Page1

9
Editing Notes
  • To highlight text shift arrow
  • highlights to beginning of
    line
  • highlights to end of line
  • highlights 1
    character at a time
  • Keyboard shortcuts
  • copies text
  • pastes text
  • cuts text
  • undoes your prior action
  • Copy and paste your text in the next line, then
    edit it so that it says
  • 1.2 states Problem1.Page2

10
Inserting a New Page
  • is the shortcut to insert a new page
  • This time add the Calculator
  • (Press )

11
Fractions vs Decimals
  • Try the following
  • 52
  • (5/2) 3 (Use the button)
  • Try using the fraction template
  • switch fields by using the key.
  • If you want a decimal answer, use
  • or put a decimal in your entry.

12
Exponent Fields and Evaluations
  • Evaluate 5(x4)37 for x3
  • Values may be stored into variables by using
  • Using requires using the
    key to move out of the exponent field.
  • Simplify 647-(x-2)
  • Stored values apply through all pages of a
    single problem. Stored values do not carry over
    to new problems.

13
Test Relations and Templates
  • Is -.4 lt -.6?
  • Find ? ?(3) 2 ?
  • The absolute value is in the Template menu. To
    access the Template menu, press

14
Scientific Notation
  • Write 5.729x10-4 as a decimal
  • Write 530000000 in scientific notation
  • To switch to Scientific Notation
  • Go to Tools
  • change Exponential Format to Scientific
  • These changes only apply to the open document.
  • To see Scientific notation place a decimal in
    your entry.

15
Working with Roots
  • Find the fourth root of 16
  • Will TINspire calculate ?(2) ?(8)
  • as 3?(2)?

16
Graphing
  • To learn the Graphing application, lets add a
    new problem to our document
  • Graph yx1
  • After typing in x1, hit twice to move to
    the graph work area.

17
Hiding the entry line
  • To have more space on the graph work area, hide
    the entry line
  • To show the entry line again, use the same key
    sequence.

18
Changing the Viewing Window
  • There are several ways to change the viewing
    window, here is one
  • Change your window to show
  • x -5,5
  • y -3,4

19
Finding x-intercepts, Local Maximums and Minimums
  • These graph points are found using points
  • Move the cursor over the graph then when the
    pencil appears press
  • Grab the point (Move cursor until hand is over
    point then press and hold the click key or
    press control click )
  • and move it towards a point of interest until
    one of the following appears
  • z for x-intercept
  • M for local maximum
  • m for local minimum
  • To show more or fewer decimal places, hover the
    cursor over the coordinate until it flashes, then
    hit the for more, and for fewer.

20
Practice with Max and Mins
  • Clear your graph
  • Graph yx3 x2 ? 4x 1 and label both the
    local max and the local min.
  • Remember to use to move between the entry
    field and the graph work area.

21
Finding Intersections
  • Add a second graph yx1
  • Add a point, but this time, make it an
    Intersection Point
  • Move cursor over 1st graph move cursor
    over 2nd graph
  • Press Esc to exit intersection points.

22
Adding a Function Table
  • is the shortcut to add a table of
    values to a graph.
  • To alter table settings
  • To remove the table is more complex

23
Complex Numbers
  • ? ?(?1)
  • ?(?1)
  • Calculate (5-2i)(33i)
  • Calculate 4i (3-5i)
  • Calculate (74i)/(2-5i)
  • Calculate ?(?4)
  • We have to change our document settings to work
    this one
  • Change Real to Rectangular

24
Linear Regression
  • First, create a new problem using the Lists and
    Spreadsheet Application
  • Some short cuts that help
  • moves the cursor to the first entry in a
    list
  • moves the cursor to the last entry in
    a list

25
Entering Data
  • Move the cursor to the very top of column A and
    name it xvalues
  • Move the cursor to the very top of column B and
    name it yvalues
  • Move the cursor to the first cell of column A and
    enter the x values 1,2,3,4,5
  • Move the cursor to the first cell of column B and
    enter the y values 2,4,5,9,10

26
Running the Regression
  • Create a new Page using the Calculator
    Application
  • Run the linear regression
  • Look at your residuals
  • Stat resid

27
Regression Graphs
  • Create a new Page using the Graphs and Geometry
    Application
  • First, graph the data
  • Enter list names for x y
  • Next, fix the viewing window
  • Lastly, add the regression line


28
Predict y-values
  • Graphically
  • Tab to graph work area
  • use the up or down arrow until the cursor is
    on the regression line. Use the left or right
    arrows to trace.
  • Or, you could insert a function table

29
Predict y-values
  • Algebraically
  • Return to the calculator page in this problem
  • Evaluate f1(2)
  • f1()

30
Matrices
  • Create a new problem using the calculator
    application
  • Define A 3 -1 2
  • 0 1 3
  • Define B 1 1 2
  • 0 -1 1
  • 3 0 3
  • Calculate AB

31
Matrix Math
  • Find ?B ?
  • Define C 5
  • 5
  • 5
  • Augment (B,C)
  • And solve BxC by finding the reduced row
    eschelon form for the augmented matrix.
  • Confirm the solution by calculating B-1C


32
This Power Point is available
  • At iws2.ccccd.edu/sfoster
  • Along with the power point are some other good
    references.
  • Thank You!
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