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EEE 120 DIGITAL DESIGN FUNDAMENTALS FINAL EXAM PREP - ASU 2026 SPRING SESSION A WITH COMPLETE SOLUTIONS!!!! ALREADY GRADED A+

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EEE 120 DIGITAL DESIGN FUNDAMENTALS FINAL EXAM PREP - ASU 2026 SPRING SESSION A WITH COMPLETE SOLUTIONS!!!! ALREADY GRADED A+

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EEE 120 DIGITAL DESIGN FUNDAMENTALS FINAL EXAM PREP -
ASU 2026 SPRING SESSION A WITH COMPLETE SOLUTIONS!!!!
ALREADY GRADED A+



Operation of the microprocessor from Lab 4: - (ANSWER)fetch execute cycle: 1205

set to 01 for next step so it goes to the right next.

Use_pc = 1

Read = 1

load_ir = 1

How instructions and data are stored in memory: Under Opcodes

How different pieces of the microprocessor share the data bus: using a system of control signals on the
control bus to manage access and timing

How memory addressing works: Memory addresses are used to store and retrieve data, and to help the
computer manage memory.



AND A*B - (ANSWER)~(A AND B) = ~A OR ~B



OR A+B - (ANSWER)~(A OR B) = ~A AND ~B



NOT ~A - (ANSWER)~A



NAND ~(A*B) - (ANSWER)~(A AND B) = ~A OR ~B



NOR ~(A+B) - (ANSWER)~A AND ~B



XOR A ⨁ B - (ANSWER)~(A ⨁ B)



Boolean Functions - (ANSWER)A function that returns either true or false



How to represent a Boolean function in a truth table: - (ANSWER)Step 1: Label your variables on the top
row, and fill in with binary count going down

, EEE 120 DIGITAL DESIGN FUNDAMENTALS FINAL EXAM PREP -
ASU 2026 SPRING SESSION A WITH COMPLETE SOLUTIONS!!!!
ALREADY GRADED A+



Step 2: Identify your equation and simplify it (use DeMorgan's rule if necessary, ie, (ab)' = a' + b' )

Step 3: Find which terms output 1 or 0 (if 1 combination is 1, then the entire row comes out to 1 if you
are using OR's)



How to represent a Boolean function in shorthand/algebraic form, including SOP and POS forms -
(ANSWER)Distributive rule: (a+b)(a+c) = a+bc

(x'+z')(x'+y+z) = (x'+z')(y+z)

Special case: (a+b)(a+b') = a+bb' = a

Associative rule: ((x'+z')+y')((x'+z')+y) = (x'+z')

POS: For odd number of terms w/same number of values: replicate



Minimize a Boolean function via Boolean algebra and also using K-maps - (ANSWER)a'b'c' + a'b'c + abc +
ab'c

a'b'(c' + c) + ac(b' + b)

a'b' + ac

See where the function becomes a 1 from last equation

K-map (stars represent number of times circled)

c

a b | 01

---------

00 | 1*1*

01 | 00

11 | 01*

10 | 01*



a'b' + ac

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