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CYB 210 chapter 2 Study Guide with Complete Solutions

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  • CYB 210

CYB 210 chapter 2 Study Guide with Complete Solutions This base system is represented through binary code - Answer-Base2 This base system is represented through decimal (standard number form we use) - Answer-Base10 Base system known as hexadecimal - Answer-Base16 Base system known as octal - ...

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  • October 3, 2024
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  • CYB 210
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EmillyCharlotte
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FIRST PUBLISH SEPTEMBER 2024

CYB 210 chapter 2 Study Guide with
Complete Solutions
This base system is represented through binary code - Answer✔✔-Base2

This base system is represented through decimal (standard number form we use) -

Answer✔✔-Base10

Base system known as hexadecimal - Answer✔✔-Base16

Base system known as octal - Answer✔✔-Base8

Which base system goes from 1-9 and A-F - Answer✔✔-Base16

These base systems are primarily utilized to ensure that data is retained during

manipulation or transportation where certain characters might not be allowed



E.g., case-sensitive file systems, case-insensitive file systems, DNS, URL shorteners

etc - Answer✔✔-Base32

Uses padding to satisfy length requirements• If it cannot be measured in exact3-byte

bundles, one or two padding characters are added. - Answer✔✔-Base64

Which Boolean equations decides if both values are true? - Answer✔✔-AND ∧

(AND)

What is 0^0? - Answer✔✔-0

(AND)

What is 1^0? - Answer✔✔-0

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, EMILLYCHARLOTTE 2024/2025 ACADEMIC YAER
©2024 EMILLYCHARLOTTE. ALL RIGHTS RESERVED
FIRST PUBLISH SEPTEMBER 2024
(AND)

What is 0^1? - Answer✔✔-0

(AND)

What is 1^1? - Answer✔✔-1

Which boolean equation checks if at least one value is true? - Answer✔✔-OR ∨

(OR ∨)

0 v 0 - Answer✔✔-0

(OR ∨)

1 v 0 - Answer✔✔-1

(OR ∨)

0 v 1 - Answer✔✔-1

(OR ∨)

1 v 1 - Answer✔✔-1

Which boolean equation reverses the value, does not compare 2 values? -

Answer✔✔-NOT (∼ or !)

NOT (∼ or !)

x=0, ~x=? - Answer✔✔-~x=1

NOT (∼ or !)

x=1, ~x=? - Answer✔✔-~x=0

Boolean equation that returns True when only one value is true, hence exclusive -

Answer✔✔-XOR Exclusive OR ⊕

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