HW3
Understanding memory addresses and pseudoinstructions
Name: _Charles Eaton_
Id:_900814289_
Due Date: Feb122018 (Mon) 11.59pm
Total points: 50
Instructions:
 Type in all your answers.
 Check t
Midterm #2 Solutions EECS 145L Fall 2013
Problem 1
Need to produce 6.2 x 1019 photons/sec per input volt, which requires an input current of 6.2 x 1019 electrons/sec per
volt which is 10 A per volt. S
CIE 272
MidTerm Examination #2
11/20/2009
1. All answers require the use of Table I in the text cumulative probabilities for the standard
normal distribution.
Let AP and ap = April precipitation, and
1
Compiler Stages (14 points)
The following diagram shows the stages of a compiler. Label each of the eleven unlabeled
diagram elements. Each unlabeled element is either a generating tool used in comp
ECE—ZSS, Ex 1 Sp 09 page 2
1) For the circuit shown below what is ID? Assume QED, VTN=O.7V, and K}\1=1()0ttA/V2
+0.21? w
NM 0 5 ,{M AM a: mmf
I W w 10
I _ Wait
<‘——v:L~ «% <1.
(2) 9.24mA (3) 0.084mA
Name: Auswart léev
CIE 272 — Civil Engineering Measurements and Analysis
Surveying Examination
October 19, 2009
1. (15 Points) A surveyor sets up a total station approximately halfway between a benchm
U. 1 \J
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1
Type Checking (16 points)
Consider an extension of Cool to support arrays of objects. We introduce an Array class
that inherits from Object. Other classes cannot inherit from the Array class. We int
CSE451
Problem 1 Given a proof system:
EXERCISE 7
SOLUTIONS
S = (Lcfw_, , E = F AX = cfw_(A A), (A (A B ), (r) 1. 2. 3. Prove that S is sound under classical semantics. Prove that S is not sound under
HW4
MIPS control instructions
Name: _Charlie Eaton_
Id:_900814289_
Due Date: Feb212018 (Wed) 11.59pm
Total points: 30
Instructions:
 Type in all your answers.
 Check the submission instructions
Ob
HW1
An Introduction to MARS, MIPS Assembler and Runtime Simulator
Name: _Charles Eaton_
Id:_900814289_
Due Date: Jan312018 (Wed) 11:59 PM
Total points: 50
Instructions:
 Type in all your answers.

CSE541
INTRODUCTION EXERCISES on SETS
SOLUTIONS
QUESTION 1 Use the above denition to prove the following
FACT 1 A set A is INFINITE i it contains a countably innite subset, i.e. one can dene a 1 1 seq