1 / 10

Ch. 9

Ch. 9. MUL – unsigned multiplication IMUL – integer multiply – for signed multiplication If 2 bytes r multiplied  product is Word [16 bits] If 2 words …  double-word [32 bits]. Byte form – MUL source ;source= register, mem ; not const. One no. is in ‘source’

gisela
Download Presentation

Ch. 9

An Image/Link below is provided (as is) to download presentation Download Policy: Content on the Website is provided to you AS IS for your information and personal use and may not be sold / licensed / shared on other websites without getting consent from its author. Content is provided to you AS IS for your information and personal use only. Download presentation by click this link. While downloading, if for some reason you are not able to download a presentation, the publisher may have deleted the file from their server. During download, if you can't get a presentation, the file might be deleted by the publisher.

E N D

Presentation Transcript


  1. Ch. 9 • MUL – unsigned multiplication • IMUL – integer multiply – for signed multiplication • If 2 bytes r multiplied  product is Word [16 bits] • If 2 words …  double-word [32 bits]

  2. Byte form – • MUL source ;source= register, mem; not const. • One no. is in ‘source’ • Another no. is in AL • Product is in AX

  3. Word form • Source ; 16-bit reg/mem – not const. • AX • MSB in DX, LSB in AX [DX:AX]

  4. Q. A = 5xA – 12xB A, B = word variables. No overflow. MOV AX, 5 IMUL A ;AX=5xA MOVA,AX ;A=5A MOV AX,12 ;AX=12 IMUL B ;AX=12B SUB A,AX ;A=5A – 12B

  5. Q. Factorial that will compute N!

  6. DIV, IDIV • DIV – divide – unsigned division • IDIV – integer divide • DIV divisor Byte form: • Divisor  8-bt reg/mem • Dividend  16-bit in AX • After division, Quotient  8-bit in AL • …, Remainder  8-bit in AH 15 ÷ 3 = 5, 3 is the divisor

  7. Word form: • Divisor  16-bit reg/mem • Dividend  32-bit in DX:AX • After division, Quotient  16-bit in AX • …, Remainder  16-bit in DX

  8. Divide overflow

  9. Ch. 10 • 1-D array • DUP – to define arrays whose elements share a common initial value • E.g., GAMMA DW 100 DUP (0) • Sets up an array of 100 words, with each entry – initialized to 0. GAMMA DW 100 DUP (?)  Sets up an array of 100 words, with each entry – UN-initialized.

  10. DUPs may be nested…

More Related