symbolic method math formula solving ,     writing linear equations powerpoint presentation,   factoring a difference of squares lesson plan for algebra 2 ,     calculator texas instruments convert decimals into fractions , exponent definition quadratic hyperbola parabola , simplifying square roots with exponents, difference between evaluation & simplification of an expression ,   simplifying radical expressions solver,       integer adding,subtracting,multiplying, dividing worksheet , solving linear equation cheats ,   finding the least common denominator algebra,   Educational games solve a quadratic equation by completing the square ,   Solving Non linear differential equations,   convert decimal to radical fraction expression ,   how to calculate greatest common divisor ,   solving second order non homogeneous differential equations ,   a help sheet explaining how to solve equations by balancing them ,   algebra 2, vertex form of a linear equation,   square root calculator using simplified radical , maths, algebra balancing linear equations ,   Solving simultaneous algebra equations , easy addition and subtraction of algebraic expressions , solve and graph non liner system of equations ,   ways to cheat on dividing a decimal by a whole number,     factor polynomial college algebra two variable ax by ,   solved sample papers for class viii of chapter square and square roots , square root simplify equations calculator ,   simultaneous equation solver quadratic 3 unknowns ,   interactive games solve a quadratic equation by completing the square, solve non homogeneous first order partial differential equation, quadratic equations vertex and standard form online calculators ,     solving simultaneous nonlinear equations matlab
Thank you for visiting our site! You landed on this page because you entered a search term similar to this: factor calculator for a quadratic equation, here's the result: 
 → Quadratic Equations revised Jan 25, 2004

Quadratic Equations on the TI-83/84

, Oak Road Systems

Summary:  You can program your TI-83/84 to solve quadratic equations, and this page shows you the procedure. Though you need to know how to solve quadratics by the methods taught in class, the program is a great way to check your work for accuracy.

The Program

The program below solves a quadratic equation whether it has real roots or not.

If you have the TI Graph Link software, you can download the program from this ZIP file (1 KB), unzip it to any convenient directory, and download it to your TI-83/84.

Otherwise, you can enter the program manually. If you're not familiar with TI-83/84 programming instructions, please see the keystroke procedure in the Entering the Program, below.

Disp "AX²+BX+C=0"
Prompt A,B,C
Disp (-B+√(D))/(2A)
Disp (-B−√(D))/(2A)
DelVar A
DelVar B
DelVar C
DelVar D

Running the Program

To run the program, press [PRGM]. Look at the list of programs and press the appropriate number; or scroll to the program and press [ENTER]. The program name will appear on your screen. Press [ENTER] to run it.

solutions to x squared minus 5x + 6 = 0: x = 3 or 2 Example: you know that x²−5x+6 = 0 factors as (x−2)(x−3) = 0, and therefore the roots are 2 and 3. Run the program with A=1, B=−5, C=6. (Be careful to use the change-sign key [(-)] and not the minus key [-].) The answers 2 and 3 are produced, as expected.

Example: 25x²−20x = −4. First put it in standard form, 25x²−20x+4 = 0. Now run the program with A=25, B=−20, C=4. You see roots of .4 and .4, a double root of 2/5. This makes sense because the equation factors as (5x−2)² = 0.

Try additional examples using the equations in your textbook. Remember that the calculator program is intended for checking your calculations; you'll still be expected to solve quadratic equations manually in class and in homework.

Complex Roots

TI-83/84 MODE screen, error message NONREAL ANS If you get the message "NONREAL ANS" when running the program, it means your equation has no real roots but your calculator is in real-only mode. Select 1:Quit. You can set up your calculator to view non-real roots, as follows:

You want to select a+bi mode.
TI-83/84 MODE screen, a+bi selected
Press [MODE] [cursor down 6 times] [cursor right] [ENTER].
Return to the home screen with [2nd] [QUIT].

You can now run the program again to view the non-real roots. The calculator remembers a+bi mode, like all modes, even when turned off.

solutions to minus x squared + 4x minus 13 = 0: x = 2 minus 3i and 2+3i Example: −x²+4x = 13. First put the equation in standard form: −x²+4x−13 = 0. Then run the QUADRAT program with A=−1, B=4, C=−13 to find the roots 2±3i.

Entering the Program

Programming the TI-83/84 isn't hard, but it does use a bunch of keys and menus you might not be familiar with. The following procedure is a lot shorter than it looks, because it doesn't just tell you what to enter but helps you find the "shifted" keys.

You do need to do things exactly as shown. In particular, some people have the habit of pressing the [2nd] key before every unusual operation. Don't press the [2nd] or [ALPHA] key unless the instructions tell you to, and do be careful not to use one in place of the other.

I recommend ticking off each step with a pencil as you do it, so that you don't get lost.

Open the Program Editor for a new program. [PRGM] [cursor left] [ENTER]
Enter a name for the new program, such as QUADRAT. You're already in alpha mode. Use the little green letters, and press [ENTER] when finished.
optional: Any good program should give some idea what it's doing. This one-line comment should be instantly recognizable to anyone who has studied quadratic equations. The line you are creating is
     Disp "AX²+BX+C=0"
However, if you want to leave out this documentation step the program will still run.
For Disp, press [PRGM] [cursor right] [3].
Locate the double quote in green above the [+] key, and press [ALPHA] ["].
Locate the green A above the [MATH] key. Press [ALPHA] [A] [x,T,θ,n] [x²] [+].
Locate the green B above the [APPS] key. Press [ALPHA] [B] [x,T,θ,n] [+].
Locate the green C above the [PRGM] key. Press [ALPHA] [C] [x,T,θ,n].
For the = sign, locate the yellow TEST above the [MATH] key. (Note: yellow, not green!) Press [2nd] [TEST] [1], then finish the command with [0] [ALPHA] ["] [ENTER]. Notice that the command wraps automatically to the next line.
Now program the instructions to ask for the coefficients A, B, and C. Disp and Prompt instructions coded For Prompt, press [PRGM] [cursor right] [2].
You already found the green letters starting above the [MATH key, and the comma is a key of its own, one row above the [7] key. To complete this command, press [ALPHA] [A] [,] [ALPHA] [B] [,] [ALPHA] [C] [ENTER]