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Fundamentals Of Data Representation

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Total cards: 24•Content version: v4•Public deck•Updated: 8/1/2026

Card preview (24)

#1
Front (Question)

Natural numbers (N)

Back (Answer)

Don’t represent negative Represents whole numbers (0, 1, 2, 3)

#2
Front (Question)

Integer numbers (Z)

Back (Answer)

Represent both whole and negative numbers -3, -2, -1, 0, 1, 2

#3
Front (Question)

Rational numbers (Q)

Back (Answer)

Can be written as fractions ( 7/1) =7

#4
Front (Question)

Irrational numbers

Back (Answer)

Cannot be written as a fraction pie, root 2

#5
Front (Question)

Real numbers (R)

Back (Answer)

Set of all possible real world quantities Any written number

#6
Front (Question)

Ordinal numbers

Back (Answer)

Tells the position of a list of numbers {a, b, c, d} A is the first position

#7
Front (Question)

Decimal

Back (Answer)

67(10)

#8
Front (Question)

Binary

Back (Answer)

10011011(2)

#9
Front (Question)

Hexadecimal

Back (Answer)

AE(16)

#10
Front (Question)

Bit

Back (Answer)

Fundamental unit of information 0, 1

#11
Front (Question)

Byte

Back (Answer)

8 bits

#12
Front (Question)

2^n

Back (Answer)

Number of different values 3 bits = 2^3 = 8 different ways

#13
Front (Question)

Binary prefixes

Back (Answer)

Kibi - 2^10 Mebi - 2^20 Gibi - 2^30 Tebi- 2^40

#14
Front (Question)

Decimal prefixes

Back (Answer)

Kilo - 10^3 Mega - 10^6 Giga - 10^9 Tera - 10^12

#15
Front (Question)

Signed numbers

Back (Answer)

Represents positive and negative numbers (1001001111) First digit is 1

#16
Front (Question)

Unsigned

Back (Answer)

Does not represent negative numbers (0001100111) First digit is 0

#17
Front (Question)

Minimum and maximum value for a given number of bits in unsigned binary

Back (Answer)

0 and 2^n - 1

#18
Front (Question)

Why can fixed point and floating point representation of decimal numbers be wrong

Back (Answer)

There is a rounding error

#19
Front (Question)

Advantage of floating point

Back (Answer)

Provides a large range

#20
Front (Question)

Disadvantage of floating point

Back (Answer)

Rounds off large numbers which is time consuming

#21
Front (Question)

Advantage of fixed point

Back (Answer)

Numbers are represented with precision e.g. when money is involved

#22
Front (Question)

Disadvantage of fixed point

Back (Answer)

Provides a limited range

#23
Front (Question)

Why are floating point numbers normalised

Back (Answer)

To increase consistency. If each number is represented always by the same bit pattern comparisons would become easier

#24
Front (Question)

Overflow and where it occurs

Back (Answer)

When the result of addition or subtraction goes beyond range + and + = - - and - = +