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Sunday, November 8, 2015
Tuesday, November 3, 2015
Saturday, August 1, 2015
How to make Windows 7 Bootable USB
How to make Windows 7 Bootable USB
Some times we are unable to install windows 7 from CD-ROM because our computer does not have any CD ROM drive or in some situations our CD ROM is out of order and we need to install windows 7 urgently. Then there comes an idea of installing the windows 7 from USB.Is it easy enough to copy files of windows 7 CD into a USB and install on the concerned PC. No! this is not as easy as it looks. For this purpose you will need these things in hand.
1-USB
2-Soft copy of Windows 7 stored somewhere in disk.
3-Some knowledge about DOS commands for this purpose.
We know that you can get first two things easily but so far as 3rd one is concerned, it seems difficult. We will tell you how to perform this remaining step.
Alert! The data on your USB will be lost in this process, so first of all save it on somewhere.
First of all click on start button on your PC desktop.
A menu will open, Select Run and click OK
In the Run Command Box type cmd and press Enter key.
Now you are in DOS mode or Comman Prompt.
Type this command on
DOS prompt and press Enter key.
diskpart
Type this command on
DOS prompt and press Enter key. This command will show the disks with serial
no. locate the USB disk no. e.g. disk1
list
disk
Then type this command
and press Enter key
clean
Then type this command
and press Enter key
create
partition primary
Type this command and
press Enter key
select
partition1
Type the command and
press Enter key
active
Type this command and
press Enter key
format
fs=NTFS
Type this command and
press Enter key
assign
Now at last type this
command and press enter key
exit
Now
the USB drive has been prepared , next task is to make it booable.
1. Suppose that your
windows 7 installation is on the D: drive
2. Again goto DOS prompt
and type
3. Cd d:\boot
4. If your USB drive
letter is e: then type this command
5. Bootsect/nt60 e:
6. Now type exit to leave
DOS prompt and come in windows destop
7. By mouse, goto windows
7 folder and copy everything from there and paste into your USB drive directly.
Now we come to the PC to install windows 7 on it.
Insert USB into USB drive and restart your PC
As soon as your PC starts keep on pressing F12 key
Select USB option by pressing down arrow key from keyboard and press enter
Now your PC starts booting from USB drive with Windows 7 setup as usual.
Tuesday, July 7, 2015
Old Paper Virtual University CS-702 Advanced Algorithms Mid Term 2015
Old Paper Virtual University CS-702 Advanced Algorithms Mid Term 2015
1. Consider
the problem of a chain < A1, A2, A3> of three matrices. Suppose the
dimensions of the matrices are 10×100, 100×5 and 5×50. For the sequence of
matrices, given above, compute the order of the product, A1.A2.A3,
in such a way that minimizes the total number of scalar multiplications.
2. Write
the pseudo code of n-line assembly: dynamic programming algorithm for print
stations.
3.
Show
that the sum of cubes of any three consecutive positive integers is divisible
by 9.
That
is, for any integer n, n3 + (n + 1)3 + (n + 2)3
is divisible by 9.
The
sum of the cubes of 1, 2, 3 is 1+8+27=36 which is divisible by 9.
Now suppose that for some k: C(k)=k^3+(k+1)^3+(k+2)^3 is divisible by 9.
Then:
C(k+1)=C(k) - k^3 + (k+3)^3 = C(k) + 3 (k^2*3) + 3 (k*3^2) + 3^3
..............=C(k) + 9 [k^2 + 3k + 3]
hence as by assumption C(k) is divisible by 9 so is C(k+1), and as we have
established that C(1) is divisible by 9, we have established by mathematical
induction that C(n) is divisible by 9 for all positive integers n.
This proves (as it is the same thing in different words) that the sum of the
cubes of three consecutive positive integers is divisible by 9.
Now suppose that for some k: C(k)=k^3+(k+1)^3+(k+2)^3 is divisible by 9.
Then:
C(k+1)=C(k) - k^3 + (k+3)^3 = C(k) + 3 (k^2*3) + 3 (k*3^2) + 3^3
..............=C(k) + 9 [k^2 + 3k + 3]
hence as by assumption C(k) is divisible by 9 so is C(k+1), and as we have
established that C(1) is divisible by 9, we have established by mathematical
induction that C(n) is divisible by 9 for all positive integers n.
This proves (as it is the same thing in different words) that the sum of the
cubes of three consecutive positive integers is divisible by 9.
Verify S(1): .1³ + 2³ + 3³ .= .36 . . . divisible by 9.
Assume S(k): .k³ + (k+1)³ + (k+2)³ .= .9a . for some integer a.
Add (k+3)³ - k³ to both sides:
. . k³ + (k+1)³ + (k+2)³ + (k+3)³ - k³ .= . 9a + (k+3)³ - k³
. . (k+1)³ + (k+2)³ + (k+3)³ .= .9a + k³ - 9k² + 27k - 27 - k³
. . (k+1)³ + (k+2)³ + (k+3)³ .= .9a - 9k² + 27k - 27
. . (k+1)³ + (k+2)³ + (k+3)³ .= .9(a - k² + 3k - 3)
The left side is the left side of S(k+1); the right side is a multiple of 9.
. . The inductive proof is complete.
Assume S(k): .k³ + (k+1)³ + (k+2)³ .= .9a . for some integer a.
Add (k+3)³ - k³ to both sides:
. . k³ + (k+1)³ + (k+2)³ + (k+3)³ - k³ .= . 9a + (k+3)³ - k³
. . (k+1)³ + (k+2)³ + (k+3)³ .= .9a + k³ - 9k² + 27k - 27 - k³
. . (k+1)³ + (k+2)³ + (k+3)³ .= .9a - 9k² + 27k - 27
. . (k+1)³ + (k+2)³ + (k+3)³ .= .9(a - k² + 3k - 3)
The left side is the left side of S(k+1); the right side is a multiple of 9.
. . The inductive proof is complete.
4. Solve
the recurrence relation given below
5.
We have to
compute the set of maximal points from following points, using Brute Force
Approach,
(2, 8), (6,
16), (8, 8), (10, 20), (12, 6), (16, 14), (18, 18), (20, 2), (24, 8)
6. Write
the pseudo code of assembly line scheduling algorithm using dynamic programming.
7. Write
the pseudo code of complete knapsack dynamic programming algorithm for 0-1
knapsack problem.
Old Paper Virtual University CS-716 Advanced Computer Networks Mid Term 2015
OLD PAPER VIRTUAL UNIVERSITY CS-716 ADVANCED COMPUTER NETWORKS MID TERM 2015
PAPER-I
Q1). Which assumptions are followed by sliding window protocol that makes sure in-order delivery of all frames? (5 Marks)
Q2). Differentiate between contention and congestion with help of diagram.(5 Marks)
Q3). Write a short note on physical layers of ATM. (5 Marks)
Q4).
In Clock based framing, there is a problem of simultaneous
synchronization of many distributed clocks. How this problem is solve.?.
Explain with help of diagram. (10 Marks)
Q5). Discuss Asynchronous Transfer Mode (ATM) Cell Format in details. (10 Marks)
Q6). How Bellman-Ford Algorithm works? Discuss it with example.? (10 Marks)
Q7).
Discuss the concept of Mobile IP . Design a Mobile IP diagram that
shows all key elements . Discuss Mobile IP Challanges.(15 Marks)
PAPER-II
1.
Write
a note on Analog Errors.
2. Differentiate
between contention and congestion with help of diagram.
3.
Discuss
the virtual paths with ATM.
4. Differentiate
between immediate release and delayed release of Token in Token Ring with the
help of diagram.
5. Elaborate
the Asynchronous Transfer Mode (ATM) Layers in details.
6. Discuss
the Address Resolution Protocol (ARP) Packet format with all its components.
7. Discuss
the Virtual Private Networks (VPNs) in details. How IP Tunnel works in VPNs?
Explain it with the help of a diagram.
Sunday, December 7, 2014
Online Computer Training Courses
Computer Science is a vast field and it revolves around a variety of topics. In this age, when everything is going to be online and someone can access at home whatever he wants to, it is too possible to learn and acquire computer related knowledge through online computer courses. Although nothing is priceless in the world yet the gain and impart of knowledge is beyond such kind of values. So we have decided to serve with free online computer courses of some important topics at early stage of this idea. This is our first step towards free online computer training courses, in future we aim to expand the number of topics regarding online computer programming courses and computer training courses. Here are some significant links to online computer training courses as well as online computer programming courses. In addition to that, ICS(Intermediate with Computer Science) i.e. ics computer science is also part of this series of online computer courses.
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