3.1.1 Basics:
3.1.2 Editing:
5000 (1+.085) ^ 3 ENTER
2nd ENTRY ◄ 5 ENTER
2nd ENTRY ◄ 10 ENTER
2nd ENTRY DEL 5 ◄ 7 ENTER
.3.1.3 Key Functions:
2nd √ 25 ENTER
.ALPHA K
.3.1.4 Order of Operations:
120 - 10 x^2 ENTER
results in 20.(120 - 10) x^2 ENTER
results in 12100.24 ÷ 2 ^ 3 ENTER
results in 3.(24 ÷ 2) ^ 3 ENTER
results in 1728.(7 - (-) 5) × (-) 3 ENTER
results in -36.3.1.5 Algebraic Expressions and Memory:
200 STO ALPHA N ENTER
.3.1.6 Repeated Operations with ANS:
30 + 15 ENTER
(45 is displayed). Then press 2nd ANS ÷ 9 ENTER
to get 5.2nd ANS ÷ 9
, press ÷ 9
.5.85 x 8 ENTER
results in $46.80x 5 ENTER
results in $234.x 52 ENTER
results in $12,168.3.1.7 The MATH Menu:
2nd √ 16 ENTER
.2nd √(3x²+4x²) ENTER
-> Display: 52 + 3x-1 ENTER
-> Display: 2.333333333LOG 200 ENTER
-> Display: 2.3010299962.34 x 2nd 10 ^ 5 ENTER
-> Display: 2340004 MATH 4 [!] ENTER
or 4 MATH ▼▼▼ ENTER ENTER
.Complex Numbers:
2nd i
.( 2 + 3 2nd i) ÷ ( 4 - 2 2nd i) ENTER
. Result: 0.1 + 0.8i.MATH ►► ENTER 4 + 5 2nd i ENTER
. Result: 4 - 5i.3.2.1 Evaluating Functions:
Example: Monthly salary of $1975 + 10% commission.
W = 1975 + 0.10x, where x = sales in dollars.
Access the function editing screen by pressing Y=.
1975 + .10 X,T,θ,n
.2230 STO X,T,θ,n.
VARS ► 1 [Function] 1[Y_1] ENTER
.Values can be directly evaluated in a function: example evaluate Y_1(2230) by pressing VARS ► 1[Function] 1[Y_1] (2230) ENTER
.
To simplify the steps to change a previously entered command make sure to use: 2nd ENTRY
Create Table of Values for the function: Press 2nd TBLSET
to set up the table.
2nd TABLE
to enter the ValuesTechnology Tip: TI-83 does not require multiplication to be expressed between variables, so xxx means x^3. It is often easier to press two or three x's together than to search for the square key or the powers key.
3.2.2 Functions in a Graph Window:
(-) X,T,θ,n ^ 3 + 4 X,T,θ,n
to enter the function.ZOOM 6[ZStandard]
.ZOOM 5[ZSquare]
.3.2.3 Graphing Step and Piecewise-Defined Functions:
f(x)=\begin{cases} x^{2}+2, & x<0 \ x-1, & x \geq 0 \end{cases}
enter the following keystrokes: Y= (X,T,θ,n x² + 1) (X,T,θ,n 2nd TEST 5[<] 0 ) + (X,T,θ,n − 1 ) ( X,T,θ,n 2nd TEST 4[≥] 0) (Figure 3.24). Then press GRAPH to display the graph.
3.2.4 Graphing a Circle: