CST 121 TAKEHOME		First Name:	________________
			2012 November 1
			2012 November 8 13		Last Name:	________________


In the spaces below, enter the first TWO letters of your first and last names,
using CAPITALS (UPPER CASE) for the initial letter of each name,
and small (lower case) for the second letters.

.DATA

F	DB	'___'			; FIRST letter of your first name.

G	DB	'__'			; second letter of your first name

L	DB	'___'			; FIRST letter of your last name.

M	DB	'__'			; second letter of your last name

 AX	
  __ __ __ __ 
 BX 
  __ __ __ __ 
;; Fill in the hexadecimal values that will be in AX and BX,
;; after these four instructions are executed.

.CODE
	mov	al, F
	mov	ah, G
	mov	bl, L
	mov	bh, M

Now, fill in the blanks below with values that would result from  the following code.
Use exactly 4 hex digits for each value.  (If an instruction is NOT executed, enter "XXXX" instead.)

			
 		

	inc ah			
 ; one byte		
; ___ ___ ___ ___
	neg ax			
 ; one word		
; ___ ___ ___ ___
	cbw				
 				
; ___ ___ ___ ___
	push ax			
 				
; ___ ___ ___ ___
					
 				

	mov ax, bx		
 				
; ___ ___ ___ ___
	add al, 20h		
 ; 20 hex 		
; ___ ___ ___ ___

	sub  ax, 8192	
 ; 8192 decimal 
; ___ ___ ___ ___
	push ax			
 				
; ___ ___ ___ ___
	pop  bx			
 				
; ___ ___ ___ ___
	sub  ax, bx		
 				
; ___ ___ ___ ___
	je   GO			
 				
; ___ ___ ___ ___
	mov  ax, 0FFFFh	
 				
; ___ ___ ___ ___

GO:
	dec  ah			
 ; high byte	
; ___ ___ ___ ___
	sub  al, 1		
 ; low byte		
; ___ ___ ___ ___
					
 				


	mov ax, 6841 	
 ;; 6841 decimal 
; ___ ___ ___ ___
	sub	al, 8		
 ;; LOW byte	
; ___ ___ ___ ___
	dec	ah			
 ;; HIGH byte		
; ___ ___ ___ ___
	add	ax, 264	
 ;; 				
; ___ ___ ___ ___
	cmp	ax, 6841	
 ;;				
; ___ ___ ___ ___
	je 	there		
 				
; ___ ___ ___ ___
	inc	ax			
 				
; ___ ___ ___ ___

there:
	mov	ax, 2483	
 ; 2483 decimal 
; ___ ___ ___ ___
	add	ax, 256		
 ; 256 DECIMAL	
; ___ ___ ___ ___
	mov	al, 0		
 				
; ___ ___ ___ ___
	neg ax			
 ; 				
; ___ ___ ___ ___







What does the following code do?


	; Explain what this procedure does:
	;
	; ______________________________________________________________

	PAWS	PROC
			push ax
			push bx
			pop ax
			pop	bx
			ret
	PAWS	ENDP



	; Explain what this procedure does:
	;
	; ______________________________________________________________

	PUNY	PROC
			cmp ax, bx
			ja	CHECKC
			mov	ax, bx
	CHECKC:
			cmp ax, cx
			ja	CHECKD
			mov	ax, cx
	CHECKD:
			cmp	ax, dx
			ja	DONE
			mov	ax, dx
	DONE:
			ret
	PUNY	ENDP




	; Explain what this procedure does:
	;
	; ______________________________________________________________

	MUMU	PROC
			add	ax, bx
			add	ax, cx
			add	ax, dx
			shr
			shr
			ret
	MUMU	ENDP




 Computations to be performed by procs defined in "TAKEHOME.ASM" 

Write your code for these function in the file "TAKEHOME.ASM"
and use "calc.asm" to call and test your code.

NOTE:  Arguments "X" and "Y" are in registers AX and BX.
(All values are integers.)


Result is returned in register AX.


 CalcA:  Return whichever value is greater.


 CalcB:  Compute the mean average of the two values.

  Skip the letter "C" in this set of procs.

 CalcD:	Compute X  3  
(X cubed = X * X * X).

 CalcE:	Compute X  Y  
(X raised to the Y power).


Use a loop to multiply X by itself, Y times.

 CalcF:	Compute the sum of all integers from X to Y, inclusive.


(For example, the sum from 10 to 14 is 60, the sum from 2 to 100 is 5049)



 CalcG:	Swap the high and low bytes of each value,
and return whichever value is greater.

 CalcH:	Swap the high bytes of each value,
and return whichever value is greater.

 CalcI:	Return the value 100 if any of the four bytes is identical to
the ASCII value of one of your initials (in UPPER case); otherwise return zero.

 CalcJ:	Return the value 100 if any of the four bytes is identical to
the ASCII value of one of your initials (regardless of case); otherwise return zero.

 CalcK:	If any two bytes of the four bytes are identical,
then return its value; otherwise return zero.

 CalcL:	Add the complement of X to the value of Y.

 CalcM:	Compute the number of times that the smaller value can be
subtracted from the larger value.