A combinational circuit has three inputs (C,1,,1o) and twooutputs (01,00). The function is implemented as the following:If C= 0, then O,00 becomes I, 1o. If C = 1, then O,0, becomes(1,11)+1. For example, if C = 1 and 1, is 01, 0,0, becomes10. Note that, if I, 1, is 11 and = 1, then the output value wrapsaround 00, without any overflow.%3DFOoThe Boolean expression for 01 and O0 and in sum of minterms form are:Select one:None of the above.Oo = E(2,3,4,5)Oc 01 = E(2,3,5,6) 0, = E(1,3,4,6)O01Σ (1,3,5,6) 00Σ( 2,3,4,5)O c.%3D0 Σ(1,3,5,6) 0,-Σ(2,3,4,5)

Given if c=0 then O1O0 =I1I0 C=0,I1=0,I0=1 THEN O0=1 1 is in the O0 C=0,I1=1,I0=0 THEN O1=1 2 is in…

combinational circuit has three inputs (C,1, 1o) an atputs (01,0). The function is implemented as the follo C = 0, then O,0 becomes I, Io. If C = 1)+1. For example, if C = 1 and , 1o is 01, 0,0, be 1, then 0,0, be Note that if L. I. is 11 and – 1 then the outnut value -

combinational circuit has three inputs (C,1, 1o) an atputs (01,0). The function is implemented as the follo C = 0, then O,0 becomes I, Io. If C = 1)+1. For example, if C = 1 and , 1o is 01, 0,0, be 1, then 0,0, be Note that if L. I. is 11 and – 1 then the outnut value -

Database System Concepts

7th Edition

ISBN:9780078022159

Author:Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan

Publisher:Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan

Chapter1: Introduction

Section: Chapter Questions

Problem 1PE

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Question

A combinational circuit has three inputs (C,1,,1o) and two
outputs (01,00). The function is implemented as the following:
If C
= 0, then O,00 becomes I, 1o. If C = 1, then O,0, becomes
(1,11)+1. For example, if C = 1 and 1, is 01, 0,0, becomes
10. Note that, if I, 1, is 11 and = 1, then the output value wraps
around 00, without any overflow.
%3D
F
Oo
The Boolean expression for 01 and O0 and in sum of minterms form are:
Select one:
None of the above.
Oo = E(2,3,4,5)
Oc 01 = E(2,3,5,6) 0, = E(1,3,4,6)
O01Σ (1,3,5,6) 00Σ( 2,3,4,5)
O c.
%3D
0 Σ(1,3,5,6) 0,-Σ(2,3,4,5)

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