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A2 Computing
Assignment for Module 4
Assignment 1
Assignment is due in on Thursday 18th October 2001
Binary Arithmetic
1. Convert the following numbers to binary using twos complement representation
9 -6 -99
2. Assuming 10 bits represent a binary number, with the first being a sign bit (twos
complement). Convert the following binary digits to decimal
000011101
001001011
110001111
3. Normalise the following numbers, which are held with a 10-bit mantissa and
6-bit exponent
0 000000110 000111
0 000010111 000110
1 111110111 000000
1 111111010 000011
4. the binary number 1010 1011 0111 can be represented in a number of different
ways
a. State its hexadecimal form
b. State its value in denary if it represents
(i) an unsigned binary digit
(ii) a twos complement floating point number with an eight bit mantissa
followed by a 4-bit exponent
Which are you most stuck with?
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AS Computing Homework 3 (Module 2)
Unit 33
The Operating System
1) What is an operating system?
2) Describe five functions of an operating system
3) What is multiprogramming?
4) What is meant by the term 'virtual machine'?
5) Describe each of the following processing modes
a) Batch
b) Interactive
c) Real-time
d) Pseudo real-time
6) What is a network operating system?
7) How does the operating system help file management?
8) What is the difference between a drive, a folder and a file?
9) What is a pathname?
10) Describe five different access rights that might be assigned to a file
11) What is backing up?
12) Describe five different methods of backing up
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Has to be worth a try! :-D
> You cheeky begga!
i had to try!
> Arithmetic
1. Convert the following numbers to binary using twos complement
> representation
9 -6 -99
*** Ok convert them to binary, then invert all the bits (ie change the 1's to 0 and the 0 to 1's) then add 1 to the over all answer
example
take 4
4 in binary = 100
then make it 011
then add 1 100
and thats it.
2. Assuming 10 bits represent a binary number,
> with the first being a sign bit (twos
complement). Convert the following
> binary digits to decimal
000011101
001001011
110001111
ok the far left bit tells if it is positive or negative (1 = negative) take the other 9 bits and change them to decimal.
that should get you started and maybe make the others a little easier.