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CDA3101Exam1Soln - CDA 3101 Exam1(Fall 2006 Time 1 hr 30...

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CDA 3101 Exam1 (Fall 2006) Time: 1 hr. 30 mins. Honor Code Statement On my honor, I have neither given nor received unauthorized aid on this exam . _______________________ ________________________ Signature UFID 1. (a). (10 points) Write (in binary) the IEEE 754 single-precision representation of the number 20.75 10 . Show all work. 0 1000 0011 0100 1100 0000 0000 0000 000 (b). (5 points) Say f 1 , f 2 , f 3 , …., f n are the consecutive decimal numbers that can be represented in the interval 4 10 to 8 10 . Find the values f i+1 – f i , i=1..(n-1), assuming IEEE 754 double-precision floating point representation is used. You can leave your answer in powers of 2. Show all work. (8-4)/2 52 =2 -50
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2. (40 points) Implement the recursive function foo() given below in the MIPS assembly language. Be sure to follow the procedure call conventions (pass arguments in $a0- $a3, pass return values in $v0-$v1, saving appropriate registers) appropriately. (Assume that the value of x entered is always small enough so that the output of foo will fit 32-bit 2’s complement representation) int foo(int x) { int ret; if (x <= 0) return 1; else { ret = x * foo(x-2); return ret; } } Also, write a short main function that i. prompts the user to enter the integer x ii. calls the foo( ) function iii. and prints the value returned by the foo( ) function. .data Prompt: .asciiz "\n Please Input a value for x = " .globl main .text main: li $v0, 4 la $a0, Prompt syscall li $v0, 5 syscall add $a0, $v0,$zero jal foo addi $a0, $v0,0 li $v0, 1 syscall li $v0, 10
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