Command 4: conversion equation settings, Equation number, Equation type – Casio EA-200 Technical Reference User Manual

Page 14: Number format and unit, Constants and temperature

Advertising
background image

– 14 –

Command 4:
Conversion Equation Settings

{ 4, Equation Number, Equation Type, Number Format, Constants }

1. Equation Number

0 Clear all Command 4 data.

1 Specify CH1.

2 Specify CH2.

3 Specify CH3.

4 Specify SONIC channel.

2. Equation Type

Analog CH1, CH2, CH3

(Channel = 1, 2, 3)

Equation Name

Format

Restrictions

1

Polynomial

K

0

+K

1

X+K

2

X

2

+…+K

n

X

n

n = 0 to 9

2

Mixed Polynomial

K

–m

X

–m

+…+K

–1

X

–1

+K

0

+K

1

X+……+K

n

X

n

m = 1 to 4
n = 0 to 5
m+n > 0
X ≠ 0

3

Power

K

0

X

(K

1

)

+K

2

X > 0

4

Modified power

K

0

K

1

(X)

+K

2

K

1

> 0

5

Logarithmic

K

0

+K

1

In(X)

X > 0

6

Modified logarithmic

K

0

+K

1

In(1/X)

X > 0

7

Exponential

K

0

e

(K

1

X)

+K

2

8

Modified exponential

K

0

e

(K

1

/X)

+K

2

X ≠ 0

9

Geometric

K

0

X

(K

1

X)

+K

2

X > 0

10 Modified geometric

K

0

X

(K

1

/X)

+K

2

X > 0

11 Reciprocal logarithmic [K

0

+K

1

In(K

2

X)]

–1

+K

3

K

2

X > 0

12 Steinhart-Hart model

[K

0

+K

1

(In 1000X)+K

2

(In 1000X)

3

]

–1

+K

3

X > 0

SONIC

(Channel = 4)

0

Clear conversion equation.

1

Conversion equation temperature specification

3. Number Format and Unit

• Number Format

Analog CH1, CH2, CH3

(Channel = 1, 2, 3)

0

Standard

10 Integer part only

• Unit

SONIC

(Channel = 4)

0 °C (Celsius)
1 °F (Fahrenheit)

°F = (9/5) × °C + 32

2 °C (Celsius)
3 K (Kelvin)
4 °R (Rankin)

R = 1.8 × °C + 491.67

4. Constants and Temperature

• Constants

Analog CH1, CH2, CH3

(Channel = 1, 2, 3)

Polynomial: Input constants in sequence from Kn = 0
Mixed polynomial: Input constants in sequence from m= 4 to 1, n = 0 to 5.

• Temperature

SONIC

(Channel = 4)

Sound velocity is calculated from this value and unit.
Sound Velocity m/s = 331.5 + 0.6 × °C
Default sonic velocity is 343 m/s.

Advertising