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ENEE 302h Digital Electronics - Homework 2: Logic to Circuit to Layout and Vice Versa, Assignments of Electrical and Electronics Engineering

The instructions and examples for homework 2 in the digital electronics course (enee 302h) at the university level. Students are required to convert logical expressions to schematic diagrams and layouts for static cmos logic, as well as identify the logic equations implemented in given schematics and layouts. The document also includes a layout with cuts x and y, requiring students to provide side-view diagrams and identify the logic equation represented by the layout.

Typology: Assignments

Pre 2010

Uploaded on 07/30/2009

koofers-user-2r1
koofers-user-2r1 🇺🇸

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Download ENEE 302h Digital Electronics - Homework 2: Logic to Circuit to Layout and Vice Versa and more Assignments Electrical and Electronics Engineering in PDF only on Docsity! ENEE 302h: Digital Electronics — Homework 2 1 1. Logic to Circuit to Layout Convert the following logical expressions to schematic diagrams for static CMOS logic. Then convert each to a rough layout assuming an n-well process (e.g. p-type wafer: nFETs can be built directly on the wafer); you need only show wells for pFETs. The following is an example: A. out = ~( (a • b) | c ) B. out = ~( (a | b) • c ) C. out = ~( a • b • (c | d) ) D. out = (a + b); cout = (a + b = 10 2 ) (carry-out only; no carry-in) [do the full circuit diagram, but do not spend more than 20 minutes trying to do the layout for this; it is not simple AOI logic … make enough of an attempt to understand the difficulty of dealing with inverted values] VDD output A B A B out = ~( a • b ) GND VDD OUT n-well a b poly metal active well via Homework 2 ENEE 302h: Digital Electronics, Fall 2004 Assigned: Mon, Sep 20 Due: Mon, Sep 27 ENEE 302h: Digital Electronics — Homework 2 2 2. Layout to Circuit to Logic A. What logic equations do the following schematics implement? B. Consider the following stick diagram. Draw the transistor-level schematic. What logic equation does the circuit implement? VDD B C A D E DC EA B OUT VDD BA B D C C BA C D A B OUT VDD GND A D B C green (active) red (poly) OUT
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