DIGITAL ELECTRONICS Flashcards

1
Q

3 important characteristics of any number system

A

1) base or radix is equal to number of digits in the system
2)largest value of digit is one less than base or radix
3)each digit is multiplied by base or radix raised to an appropriate power depending upon the digital position to get its place value

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2
Q

Radix of binary number system

A

2

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3
Q

Radix of octal number system

A

8

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4
Q

Radix of hexadecimal number system

A

16

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5
Q

Binary addition
0+0
0+1
1+0
1+1

A

0
1
1
10

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6
Q

Binary subtraction
0-0
1-0
1-1
10-1

A

0
1
0
1

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7
Q

Binary multiplication
00
0
1
10
1
1

A

0
0
0
1

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8
Q

Binary division
0/1
1/0

A

0
1

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9
Q

First complement

A

changing each 0 to a 1 and each 1 to a 0

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10
Q

second complement

A

it is obtained by adding 1 to the first complement of the number

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11
Q

Signed binary numbers
0
1

A

0 : positive charge
1: negative charge

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12
Q

advantage of signed binary numbers:

A

simplicity

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13
Q

disadvantage of signed binary numbers

A

they have to be converted to unsigned binary form before arithmetic operations can be performed

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14
Q

Floating point number

A

Number is written as a fraction multiplied by some power of base or radix

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15
Q

Mantissa in floating point number

A

fractional part of floating point number

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16
Q

Exponent in floating point number

A

Power of base or radix multiplying the fraction

17
Q

Types of Gates

A

AND
OR
NOT
NOR
NAND
EX. OR
EX. NOR

18
Q

Commutative law

A

A+B = B+A
A.B = B.A

19
Q

Associative law

A

A + (B+C) = (A+B)+C
A.(B.C) = (A.B).C

20
Q

Distributive law

A

A.(B+C) = AB +AC

21
Q

Absorption laws

A

A +AB =A
A.(A+B) = A
A + (A’B) = A+B
A. (A’+B) = A.B

22
Q

Operations

A

A+0 = A
A + A =A
A+1 = 1
A + A’ = 1

23
Q

AND operations

A

A.1 = A
A.A =A
A.0 = 0
A.A’ = 1

24
Q

Double inversion

A

(A’)’ = A

25
Q

De morgan theorem

A

(AB)’ = A’ + B’
(A+B)’ = A’ . B’

26
Q

Universal gates

A

A gate which can implement any boolean function without need to use any other gate type
ex : NAND and NOR

27
Q

Half adder

A

Arithmetic circuit block that can be used to add 2 bits

28
Q

half adder output

A

Sum, S = A.B’ + A’B
Carry, C = A.B

29
Q

Full adder

A

Arithmetic circuit block that can be used to add 3 bits to produce a sum and carry output

30
Q

Full adder output

A

Carry , C* = C(A’B + AB’) + AB
Sum , S =C’ (A’B + AB’) + C (AB + A’B’)

31
Q

Flip Flop

A

circuits that have 2 stable states that can store state information

32
Q

flip flop AKA

A

bistable multivibrator
latch
toggle

33
Q

Applications of Flip flop

A

Counters
Frequency dividers
shift registers
storage register

34
Q

R-S flip flop

A

A pair of cross coupled 2 unit NAND gates is the simplest way to make a set-reset RS flip flop

35
Q

JK Flip flop

A

it is an ideal memory element for counting circuits. It can be realized from a RS flip-flop by augmenting 2 AND gates

36
Q
A