Decimal number System
For example. the decimal number 1537.25 can be expressed in terms of its face value and place value as:
= > 1 X 1 0 3 + 5 X 1 0 2 + 3 X 1 0 1 + 7 X 1 0 0 + 2 X 1 0 - 1 + 5 X 1 0 - 2
= > 1 X 1 0 0 0 + 5 X 1 0 0 + 3 X 1 0 + 7 X 1 + 2 X ( 1 / 1 0 ) + 5 X ( 1 / 1 0 0 )
= > 1 0 0 0 + 5 0 0 + 3 0 + 7 + 0 . 2 + 0 . 0 5
= > 1 5 3 7 . 2 5
Steps:
The decimal number
system consists of
ten digits as
0,1,2,3,4,5,6,7,8,9.
Next:
Its radix will be 10.
Next:
Each place value is
10 raised to the
power of its position
in the number.
IMPORTANT LINKS HARE= > 1 X 1 0 0 0 + 5 X 1 0 0 + 3 X 1 0 + 7 X 1 + 2 X ( 1 / 1 0 ) + 5 X ( 1 / 1 0 0 )
= > 1 0 0 0 + 5 0 0 + 3 0 + 7 + 0 . 2 + 0 . 0 5
= > 1 5 3 7 . 2 5
Steps:
The decimal number
system consists of
ten digits as
0,1,2,3,4,5,6,7,8,9.
Next:
Its radix will be 10.
Next:
Each place value is
10 raised to the
power of its position
in the number.
Dinary number system
TYPES OF NUMBER SYSTEMS | CONVERSATION
LINKS
Number Systems | Binary Arithmetic | Fixed-point and Floating point representation of numbers | BCD Codes | Error detecting and correcting codes | Character Representation – ASCII, EBCDIC, Unicode
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