x
*
e
-1 × 10
*
x
0 ≤ x < 1 × 10
2
*
x
| x | < 1 × 10
-1
*
x
| x | < 1 × 10
0 ≤ x ≤ 69 ( x is an integer)
x!
0 ≤ r ≤ n , n < 1 × 10
n P r
1 ≤ { n !/( n − r )!} < 1 × 10
0 ≤ r ≤ n , n < 1 × 10
n C r
1 ≤ n !/ r ! < 1 × 10
Pol( x , y )
2
x
+ y
| r | < 1 × 10
Rec( r , θ )
θ : Same as sinx, cosx, tanx
a°b'c"
| a |, b , c < 1 × 10
| x | < 1 × 10
a°b'c" = x
Sexagesimal display: | x | < 1 × 10
x > 0: -1 × 10
x = 0: y > 0
y
*
x
x < 0: y = n ,
However: -1 × 10
y > 0: x ≠ 0, -1 × 10
y = 0: x > 0
x
*
y
y < 0: x = 2 n +1, 2n + 1
However: -1 × 10
Total of integer, numerator, and denominator must be 10 digits or less (including separator
a
b c
symbol).
GCD( a , b )
| a |, | b | < 1 × 10
LCM( a , b )
0 ≤ a , b < 1 × 10
* Complex numbers can be used as arguments.
• Precision is basically the same as that described under
y
x
• x
, y
, x! , n P r , n C r type functions require consecutive internal calculation, which can cause accumulation of
errors that occur with each calculation.
• Error is cumulative and tends to be large in the vicinity of a function's singular point and inflection point.
100
< x ≤ 230.2585092
100
50
100
; x ≠ 0
10
( n , r are integers)
100
10
( n , r are integers)
100
or 1 ≤ n !/( n − r )! < 1 × 10
100
2
< 1 × 10
100
100
; 0 ≤ b , c
100
100
< y log x < 100
m
( m , n are integers)
2n + 1
100
< y log | x | < 100
< 1
100
log y < 100
x
( m ≠ 0; m , n are integers)
m
< 1
100
log | y | < 100
x
10
( a , b are integers)
10
( a , b are integers)
100
7
"Calculation Range and Precision" (page
255
254).
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