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WorksheetsOCR H446 - 1.4 Data Types and Structures - Computer Systems - 01
Total questions: 78
Worksheet time: 3hrs 35mins
The following is an example of which type of data: "He110!"
String
Integer
Float/Real
Boolean
The following is an example of which type of data: 12345
String
Integer
Float/Real
Boolean
The following is an example of which type of data: 1.2345
String
Integer
Float/Real
Boolean
The following is an example of which type of data: True
String
Integer
Float/Real
Boolean
Convert 117 to hexadecimal
(a)
Convert 61 to hexadecimal
(a)
Convert 212 to hexadecimal
(a)
Convert #7B to Denary
(a)
Convert #AC to Denary
(a)
Convert #BB to Denary
(a)
Convert #AB5 to Denary
(a)
Convert #2BE to Denary
(a)
When a binary number is shifted two places to the left the effect on the result is?
The result is 4 times larger.
The result is 2 times larger.
The result is 4 times smaller.
The result is half the original.
When a binary number is shifted one place to the right the effect on the result is?
The result is 4 times larger.
The result is 2 times larger.
The result is 4 times smaller.
The result is half the original.
Complete a 3 place left shift on: 10101011
(a)
Complete a 1 place left shift on: 01010110
(a)
Complete a 2 place right shift on: 01010110
(a)
Convert this binary to denary using Sign and Magnitude: 10101011
(a)
Convert this binary to denary using Sign and Magnitude: 01010110
(a)
Convert this denary to binary using Sign and Magnitude: -117
(a)
Convert this denary to binary using Sign and Magnitude: -61
(a)
Convert this denary to binary using Two's Complement: -27
(a)
Convert this denary to binary using Two's Complement: -117
(a)
Convert this binary to denary using Two's Complement: 11110111
(a)
Convert this binary to denary using Two's Complement: 10011100
(a)
Convert this binary to denary using Two's Complement: 10101011
(a)
Convert this binary to denary using Two's Complement: 00011100
(a)
Convert this floating-point binary to denary using Two's Complement, they have a 10-bit mantissa and a 6-bit exponent:
0.111001110 000110
(a)
Convert this floating-point binary to denary using Two's Complement, they have a 10-bit mantissa and a 6-bit exponent:
0.110010101 000111
(a)
Convert this floating-point binary to denary using Two's Complement, they have a 10-bit mantissa and a 6-bit exponent:
1.011011101 000111
(a)
Convert this floating-point binary to denary using Two's Complement, they have a 10-bit mantissa and a 6-bit exponent:
1.011110110 000101
(a)
Convert this denary number to floating-point binary using Two's Complement, they have a 10-bit mantissa and a 6-bit exponent:
-1.5
(a)
Convert this denary number to floating-point binary using Two's Complement, they have a 10-bit mantissa and a 6-bit exponent:
-13.875
(a)
Convert this denary number to floating-point binary using Two's Complement, they have a 10-bit mantissa and a 6-bit exponent:
123.25
(a)
Convert this denary number to floating-point binary using Two's Complement, they have a 10-bit mantissa and a 6-bit exponent:
73.25
(a)
Normalise the floating-point binary using Two's Complement, they have a 8-bit mantissa and a 4-bit exponent:
0.0000110 0001
(a)
Normalise the floating-point binary using Two's Complement, they have a 8-bit mantissa and a 4-bit exponent:
1.1110011 0011
(a)
Normalise the floating-point binary using Two's Complement, they have a 8-bit mantissa and a 4-bit exponent:
0.0110101 0011
(a)
Normalise the floating-point binary using Two's Complement, they have a 8-bit mantissa and a 4-bit exponent:
10111.001 0010
(a)
Add the following binary numbers together:
1111 + 1001
(a)
Add the following binary numbers together:
10100110 + 110011
(a)
Subtract the following binary numbers together:
10000 - 1111
(a)
Subtract the following binary numbers together:
10101010 - 10111
(a)
Add the following floating point binary numbers together:
0.1100 001 + 0.1000 010
(a)
Subtract the following floating point binary numbers together:
0.1101 010 - 0.1010 001
(a)
Which logic gate is pictured?
NOT
AND
OR
XOR
Which logic gate is pictured?
NOT
AND
OR
XOR
Which logic gate is pictured?
NOT
AND
OR
XOR
Which logic gate is pictured?
NOT
AND
OR
XOR
Which logic gate is pictured?
NOT
NAND
NOR
XOR
Which logic gate is pictured?
NOT
NAND
NOR
XOR
Which logic gate does the symbol represent?
NOT
AND
OR
XOR
Which logic gate does the symbol represent?
NOT
AND
OR
XOR
Which logic gate does the symbol represent?
NOT
AND
OR
XOR
Which logic gate does the symbol represent?
NOT
AND
OR
XOR
Which logic gate does the symbol represent?
NOT
NAND
NOR
XOR
Which logic gate does the symbol represent?
NOT
NAND
NOR
XOR
Which Simplifying Boolean Algebra Method is shown below:
¬(¬A) = A
Double Negation
Associative
Absorption
Commutative
Distributive
Which Simplifying Boolean Algebra Method is shown below:
(A ˄ B) ˄ C = A ˄ (B ˄ C)
(A ˅ B) ˅ C = A ˅ (B ˅ C)
Double Negation
Associative
Absorption
Commutative
Distributive
Which Simplifying Boolean Algebra Method is shown below:
A ˅ (A ˄ B) = A
A ˄ (A ˅ B) = A
Double Negation
Associative
Absorption
Commutative
Distributive
Which Simplifying Boolean Algebra Method is shown below:
A ˄ B = B ˄ A
A ˅ B = B ˅ A
Double Negation
Associative
Absorption
Commutative
Distributive
Which Simplifying Boolean Algebra Method is shown below:
A ˄ (B ˅ C) = (A ˄ B) ˅ (A ˄ C)
A ˅ (B ˄ C) = (A ˅ B) ˄ (A ˅ C)
Double Negation
Associative
Absorption
Commutative
Distributive
Which Simplifying Boolean Algebra Method is shown below:
A ˄ (B ˅ C) = (A ˄ B) ˅ (A ˄ C)
A ˅ (B ˄ C) = (A ˅ B) ˄ (A ˅ C)
Double Negation
Associative
Absorption
Commutative
Distributive
Which Simplifying Boolean Algebra Method is shown below:
¬(A ˅ B) = ¬A ˄ ¬B
¬(A ˄ B) = ¬A ˅ ¬B
De Morgan's Rule
Associative
Absorption
Commutative
Distributive
Which statement is a simplification of the boolean algebra in the Karnaugh Map.
C
C˄D
A
A˄B
Which statement is a simplification of the boolean algebra in the Karnaugh Map.
¬A ˅ C
A ˄ C
A ˅ C
¬A ˄ C
Which statement is a simplification of the boolean algebra in the Karnaugh Map.
(A ˄ B) ˅ (A ˄ C)
(A ˄ A) ˅ (B ˄ C)
(A ˅ B) ˄ (A ˅ C)
(A ˅ A) ˄ (B ˅ C)
Which statement is a simplification of the boolean algebra in the Karnaugh Map.
(C ˄ ¬B) ˅ (B ˄ D)
(C ˄ B) ˅ (¬B ˄ D)
(C ˄ B) ˅ ¬(B ˄ D)
¬(C ˄ B) ˅ (B ˄ D)
Identify what is shown in the image?
Half-Adder
Full-Adder
Flip-Flop
D-type Flip-Flop
Identify what is shown in the image?
Half-Adder
Full-Adder
Flip-Flop
D-type Flip-Flop
Identify what is shown in the image?
Half-Adder
Full-Adder
Flip-Flop
D-type Flip-Flop
Identify what is shown in the image?
Half-Adder
Full-Adder
Flip-Flop
D-type Flip-Flop
Which character set is Single language and 7-bit
ASCII
Extended ASCII
UNICODE
Which character set is Multilingual and can be between 8 and 32 bit?
ASCII
Extended ASCII
UNICODE
Which data structure is described: Stores multiple pieces of data under one name, this can come in 1D, 2D and 3D.
Array
Stack
Queue
Linked List
Which data structure is described: Stores data in as Last In First Out.
Array
Stack
Queue
Linked List
Which data structure is described: Stores data in as First In First Out.
Array
Stack
Queue
Linked List
Which data structure is described: Stores data in a file structure where each node links to another using a pointer to the next node.
Array
Stack
Queue
Linked List
