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Changing the current equation type setting, Eqn mode calculation examples, E-23 – Casio FX-100MS User Manual

Page 24: X=) 1, Y=) 2, Z=) 3, X1=) 0.25, X1=) 0.75

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E-23

Quadratic equation (ax

2

+ bx + c = 0)

e2

Cubic equation (ax

3

+ bx

2

+ cx + d = 0)

e3

3. Use the Coefficient Editor that appears to input coefficient values.

• To solve 2

x

2

+

x

– 3 = 0, for example, press

e2 in step 2, and

then input the following for the coefficients (

a

= 2,

b

= 1,

c

= –3):

2

=1 =- 3.

• Any time until you input a value for the final coefficient (

c

for a

quadratic equation,

d

for a cubic equation), you can use the

f

and

c keys to move between coefficients on the screen and

make changes, if you want.

• Note that you cannot input complex numbers for coefficients.

Important: The following operations are not supported by the
Coefficient Editor:

m, 1m(M–), 1t(STO). Pol, Rec, and

multi-statements also cannot be input with the Coefficient Editor.

4. After all the values are the way you want, press

=.

• This will display a solution. Each press of

= will display another

solution. Pressing

= while the final solution is displayed will return

to the Coefficient Editor.

• You can scroll between the solutions using the

c and f

keys.

• To return to the Coefficient Editor while any solution is displayed,

press

A.


Note:
Values cannot be converted to engineering notation on the
solution screen.

Changing the Current Equation Type Setting

Press

NNN1(EQN) and then select an equation type from the

menu that appears. Changing the equation type causes the values of
all Coefficient Editor coefficients to change to zero.

EQN Mode Calculation Examples

x

y

+

z

= 2,

x

+

y

z

= 0, –

x

+

y

+

z

= 4

NNN1(EQN) 3

1

=- 1 = 1 = 2 =

1

= 1 =- 1 =0 =

- 1 = 1 = 1 = 4

Arrow indicates direction you should

scroll to view other elements.

Coefficient name

a

1

?

0.

Element value

=

(x=) 1

c

(y=) 2

c

(z=) 3

8

x

2

− 4

x

+ 5 = 0 (

x

= 0.25 ± 0.75

i

)

NNN1(EQN) e2

8

=- 4 = 5 =

(x1=) 0.25

!=(Re ⇔ Im)

(x1=) 0.75

i

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