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UN SIGNED & SIGNED
DIVISION
Improved Version of Division Algorithm
Mr. C.KARTHIKEYAN,
ASSISTANT PROFESSOR,
ECE , RMKCET
IMPROVED VERSION OF THE
DIVISION HARDWARE
QUOTIEN
T
EXPLANATION WITH AN
EXAMPLE
0111
Binary Representation
0011
Binary Un Signed Division of (7 / 3) using Improved Version of Division Algorithm
Dividend 7
Divisor 3
Quotient 2 0010
Remainder 1 0001
Dividend = Quotient X Divisor + Remainder
Un Signed Division of (7 / 3) using Improved Algorithm
Ite Step Divisor Remainder
0 Initial Values 0 0 1 1 0000 0111
1
2
3
4
0000 1110
0001 1100
1110 1100
0011 1000
0000 1000
0001 0001
1110 0001
Rem = Rem - Divisor
Restore Rem
sll Rem by 1 bit, set LSB ‘0’
1101 1110
0000 1110
0001 1100
0001 0001
0 0 1 1
Rem = Rem - Divisor
Restore Rem
sll Rem by 1 bit, set LSB ‘0’
Rem = Rem - Divisor
sll Rem by 1 bit, set LSB ‘1’
0000 1110
0011 (-)
-------------
1101 1110
0001 1100
0011 (-)
-------------
1110 1100
0011 1000
0011 (-)
-------------
0000 1000
0001 0001
0011 (-)
-------------
1110 0001
Rem = Rem - Divisor
Restore Rem
sll Rem by 1 bit, set LSB ‘0’ 0010 0010
sll Rem by 1 bit
srl Left Rem by 1 bit 0001 0010
0 0 1 1
0 0 1 1
0 0 1 1
0001
1
0010
2

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Refined Version of Division.pptx

  • 1. UN SIGNED & SIGNED DIVISION Improved Version of Division Algorithm Mr. C.KARTHIKEYAN, ASSISTANT PROFESSOR, ECE , RMKCET
  • 2. IMPROVED VERSION OF THE DIVISION HARDWARE QUOTIEN T
  • 3. EXPLANATION WITH AN EXAMPLE 0111 Binary Representation 0011 Binary Un Signed Division of (7 / 3) using Improved Version of Division Algorithm Dividend 7 Divisor 3 Quotient 2 0010 Remainder 1 0001 Dividend = Quotient X Divisor + Remainder
  • 4. Un Signed Division of (7 / 3) using Improved Algorithm Ite Step Divisor Remainder 0 Initial Values 0 0 1 1 0000 0111 1 2 3 4 0000 1110 0001 1100 1110 1100 0011 1000 0000 1000 0001 0001 1110 0001 Rem = Rem - Divisor Restore Rem sll Rem by 1 bit, set LSB ‘0’ 1101 1110 0000 1110 0001 1100 0001 0001 0 0 1 1 Rem = Rem - Divisor Restore Rem sll Rem by 1 bit, set LSB ‘0’ Rem = Rem - Divisor sll Rem by 1 bit, set LSB ‘1’ 0000 1110 0011 (-) ------------- 1101 1110 0001 1100 0011 (-) ------------- 1110 1100 0011 1000 0011 (-) ------------- 0000 1000 0001 0001 0011 (-) ------------- 1110 0001 Rem = Rem - Divisor Restore Rem sll Rem by 1 bit, set LSB ‘0’ 0010 0010 sll Rem by 1 bit srl Left Rem by 1 bit 0001 0010 0 0 1 1 0 0 1 1 0 0 1 1 0001 1 0010 2