06-29-2018, 12:20 PM
This program calculate Quadratic Equation of aX^2 + bX + c = 0
Answer can be both Real and Complex integer.
Procedure: a [ENTER] b [ENTER] c
f [A] --> 1st Answer [X<>Y] --> 2nd Answer
If answer is Complex the display will show small letter (c) on screen with the Integer part shown.
To see the complex part press and hold f (i) this will give you positive and negative complex answer.
To disable (c) --> g [CF] 8
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Example 1: 2X^2 + 2X - 50 = 0
2 [ENTER] 2 [ENTER] 50 [CHS] f [A]
Answer: -5.5249 [X<>Y] 4.5249
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Example 2: 5X^2 - 10X - 800 = 0
5 [ENTER] 10 [CHS] [ENTER] 800 [CHS] f [A]
Answer: 13.6886 [X<>Y] -11.6886
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Example 3: -3x^2 - 2x - 1 = 0
3 [CHS] [ENTER] 2 [CHS] [ENTER] 1 [CHS] f [A]
Answer is Complex: -0.3333 small (c) shown on display press and hold f [ (i) ] -0.4714
Final answer is -0.3333 ± 0.4714
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Program: Quadratic Equation
Gamo
Answer can be both Real and Complex integer.
Procedure: a [ENTER] b [ENTER] c
f [A] --> 1st Answer [X<>Y] --> 2nd Answer
If answer is Complex the display will show small letter (c) on screen with the Integer part shown.
To see the complex part press and hold f (i) this will give you positive and negative complex answer.
To disable (c) --> g [CF] 8
-------------------------------------------------------------------------------------
Example 1: 2X^2 + 2X - 50 = 0
2 [ENTER] 2 [ENTER] 50 [CHS] f [A]
Answer: -5.5249 [X<>Y] 4.5249
---------------------------------------------------------------------------------
Example 2: 5X^2 - 10X - 800 = 0
5 [ENTER] 10 [CHS] [ENTER] 800 [CHS] f [A]
Answer: 13.6886 [X<>Y] -11.6886
--------------------------------------------------------------------------------
Example 3: -3x^2 - 2x - 1 = 0
3 [CHS] [ENTER] 2 [CHS] [ENTER] 1 [CHS] f [A]
Answer is Complex: -0.3333 small (c) shown on display press and hold f [ (i) ] -0.4714
Final answer is -0.3333 ± 0.4714
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Program: Quadratic Equation
Code:
LBL A
CF8
X<>Y
2
CHS
÷
CF0
X<0 (TEST 2)
SF0
STO I
X^2
R↓
x
LSTx
X<>Y
R↑
-
CHS
X≥0 (TEST 3)
GTO 1
CHS
√x
R↑
÷
ENTER
CHS
RCL I
LSTx
÷
X<>Y
f I
ENTER
R↑
f I
RTN
----------------------------------------------------------------------
LBL 1
√x
F0
CHS
RCL+ I
X=0
RTN
÷
LSTx
R↑
÷
RTN
Gamo