Casio PCR-T295 - Tax Table Programming Details

88
Appendix
Tax table programming
Programming U.S.tax tables
Before you can program a U.S. tax table, you must rst calculate the program data. The partial tax table
shown below is for a tax rate of 7.0%. A tax amount is applied for each price range, which is dened by a
low end minimum break point. If you subtract each maximum break point from the next lower maximum
break point, you should soon be able to see certain patterns. In a cyclic pattern, the differences in maxi-
mum breakpoints form a regularly repeating cycle. A pattern which does not t the cyclic pattern is called
non-cyclic pattern.
Though rate, it is conceivable that you can nd that subtracting maximum breakpoints results in an one
big non-cyclic pattern. In this case, you won’t be able to use automatic tax calculation, and must enter
the tax for each transaction manually or use a tax rate.
 Example 1: Add-on rate tax
Preparation
Tax rate (2-digit for integer + 4-digit for decimal) 7.0%
Tax table maximum value (“0” means unlimited) 0 (no limitation)
Rounding/tax table system code 5002 (Round off)
Sum of a cyclic pattern 0
No need to enter.
Number of values in each cyclic pattern 0
Number of values in each non-cyclic pattern 0
Actual value of difference of the non-cyclic and cyclic values 0 0
Programming procedure:
Refer to page 71 “To set tax table” for setting tax table.
 Example 2: Without rate tax
Preparation
–
–
–
–
–
–
–
–
=
=
=
=
=
=
=
=
=
10
24
41
58
74
91
108
124
0
10
24
41
58
74
91
108
124
10
14
17
17
16
17
17
16
17
17
Max. break point
Upper
Difference
Pattern
Non-cyclic
Cyclic
Cyclic
Lower
$ .00
.01
.02
.03
.04
.05
.06
.07
$ .01
.11
.25
.42
.59
.75
.92
1.09
$ .10
.24
.41
.58
.74
.91
1.08
1.24
TAX
(6%)
Price range
Min. break point Max. break point
Tax rate (2-digit for integer + 4-digit for decimal) 0% (Table only)
Maximum table amount (“0” means unlimited) 0 (Table only)
Rounding system (A) and tax system of add-in or add-on (B) codes (see pages
60 and 61)
01 (Table only)
Sum of a cyclic pattern 50 (17 + 17 + 16)
Number of values in each cyclic pattern 3
Sum of non-cyclic values 24 (10 + 14)
Actual value of difference of the non-cyclic and cyclic values 10, 14, 17, 17, 16