Showing posts with label 2012. Show all posts
Showing posts with label 2012. Show all posts
Saturday, 29 September 2012
telivision
Tuesday, 25 September 2012
www.bisesargodha.edu.pk 9th Class Result 2012 Sargodha Board
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www.bisesargodha.edu.pk 9th Class Result 2012 Sargodha Board
7 posts
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www.bisesargodha.edu.pk 9th Class Result 2012 Sargodha Board
by saira khan » 02 Aug 2012, 14:09
www.bisesargodha.edu.pk 9th Class Result 2012 Sargodha Board
See Sargodha result @
http://results.urduwire.com/
BISE Sargodha Board 9th Class Result 2012
Board of Intermediate Secondary Education Sargodha will announce 9th Class (SSC Part 1) Result 2012 on Wednesday 15th August 2012.
As the official announcement of Sargodha Board matric ssc part 1 class 9th result 2012 would be made the result will show on this page directly. You can see your results at here online. BISE Sargodha Board matric part 1 Result 2012 on Wednesday 15th August 2012. For more details you can regularly visit this page.
See Sargodha result @
http://results.urduwire.com/
BISE Sargodha Board 9th Class Result 2012
Board of Intermediate Secondary Education Sargodha will announce 9th Class (SSC Part 1) Result 2012 on Wednesday 15th August 2012.
As the official announcement of Sargodha Board matric ssc part 1 class 9th result 2012 would be made the result will show on this page directly. You can see your results at here online. BISE Sargodha Board matric part 1 Result 2012 on Wednesday 15th August 2012. For more details you can regularly visit this page.
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Merit List for Educator Punjab Districts Recruitment 2012
Punjab Govt Announced the Date for Educator Interview which held in the month of July 2012.
All The Educators Merit List of Punjab District Wise Updated here on above.Please click your Respective District Name to Check the Merit List.
All the Merit List also available on EDO’s Offices and here we also Publish the Online Merit List too schools.punjab.gov.pk
There are Following Districts Included in Merit List for Educator Punjab.Attock ,Bahawalnagar,Bahawalpur ,Bhakkar ,Chakwal ,
Chiniot ,D.G Khan ,Faisalabad ,Gujranwala ,Gujrat ,Hafizabad ,Jhang ,Jhelum ,Kasur ,Khanewal ,Khushab ,Lahore ,Layyah ,Lodhran ,
Mandi Bahaudin Din ,Mianwali ,Multan ,Muzaffargarh ,Nankana ,Narowal ,Okara ,Pakpattan ,Raheem yar Khan ,Rajanpur ,Rawalpindi ,
Sahiwal ,Sargodha ,Sheikhupura ,Sialkot ,Toba Tak Singh ,Vehari.
Merit List for Educator Punjab Districts Recruitment schools.punjab.gov.pk
Here is the lost of candidates who have reached the Merit List (after objection). You Can Check SSE,SESE,ESE list in front of All Districts
Merit List
| Sr | District | Merit List (pre objection) |
Merit List (after objection) |
Final Merit List | Selected Candidates |
| 1 | Attock | SSE SESE ESE | SSE SESE ESE | ||
| 2 | Bahawalnagar | SSE SESE ESE | |||
| 3 | Bahawalpur | ||||
| 4 | Bhakkar | SSE SESE ESE | |||
| 5 | Chakwal | SSE SESE ESE | SSE SESE ESE | SSE SESE ESE | |
| 6 | Chiniot | ||||
| 7 | D.G.Khan | ||||
| 8 | Faisalabad | SSE SESE ESE | SSE SESE ESE | ||
| 9 | Gujranwala | ||||
| 10 | Gujrat | SSE SESE ESE | SSE SESE ESE | SSE SESE ESE | SSE SESE ESE |
| 11 | Hafizabad | SSE SESE ESE | |||
| 12 | Jhang | ||||
| 13 | Jhelum | SSE SESE ESE | SSE SESE ESE | ||
| 14 | Kasur | ||||
| 15 | Khanewal | SSE SESE ESE | |||
| 16 | Khushab | ||||
| 17 | Lahore | SSE SESE ESE | SSE SESE ESE | ||
| 18 | Layyah | SSE SESE ESE | SSE SESE ESE | ||
| 19 | Lodhran | SSE SESE ESE | |||
| 20 | M.B.Din | ||||
| 21 | Mianwali | SSE SESE ESE | |||
| 22 | Multan | SSE SESE ESE | SSE SESE ESE | ||
| 23 | Muzaffargarh | SSE SESE ESE | |||
| 24 | Nankana | SSE SESE ESE | |||
| 25 | Narowal | SSE SESE ESE | |||
| 26 | Okara | ||||
| 27 | Pakpattan | SSE SESE ESE | |||
| 28 | Rajanpur | SSE SESE ESE | |||
| 29 | R.Y.Khan | SSE SESE ESE | SSE SESE ESE | SSE SESE ESE | |
| 30 | Rawalpindi | SSE SESE ESE | |||
| 31 | Sahiwal | SSE SESE ESE | |||
| 32 | Sardogha | SSE SESE ESE | |||
| 33 | Sheikhupura | SSE SESE ESE | |||
| 34 | Sialkot | SSE SESE ESE | SSE SESE ESE | SSE SESE ESE | |
| 35 | T.T.Singh | SSE SESE ESE | |||
| 36 | Vehari | SSE SESE ESE | SSE SESE ESE | SSE SESE |
All The Educators Merit List of Punjab District Wise Updated here on above.Please click your Respective District Name to Check the Merit List.
All Jobs published on 25-September-2012, Tuesday
All Jobs published on 25-September-2012, Tuesday
All Jobs published on 25-September-2012, Tuesday
Sunday, 23 September 2012
MTH301 VU Current GDB Spring 2012 Solution
MTH301 VU Current GDB Spring 2012 Solution
Last Date: 11 July 2012
GDB Topic:
Give the simultaneous contrast between
the Gauss’ theorem and Stokes theorems. (Symbolic and mathematical
notions are not required, just mention in descriptive way)
Instructions
Only post your comments on the concern Graded MDB forum and not on regular MDB forum.
Write your comments in the plain text and avoid math type symbols and figures as these will not appear.
Zero marks will be given to copied or irrelevant comments from web or any other source.
Try to confine the comments within 250-300 words
Do not put your comments more than once.
Due date will not be extended.
Comments will not be accepted through e-mail
Write your comments in the plain text and avoid math type symbols and figures as these will not appear.
Zero marks will be given to copied or irrelevant comments from web or any other source.
Try to confine the comments within 250-300 words
Do not put your comments more than once.
Due date will not be extended.
Comments will not be accepted through e-mail
Solution:
Both of them over hundreds years old.
The practical importance of Gauss’ theorem is that it enables an
integral taken over a volume to be replaced by one taken over the
surface bounding that volume, or vice versa. Why would we want to do
that? Computational efficiency and/or numerical accuracy! In a similar
way, Stokes’ theorem enables an integral taken around a closed curve to
be replaced by one taken over any surface bounded by that curve.
…………………………
…………………………
Before giving a comparison/contrast type answer, let’s first examine what the two theorems say intuitively.
Stokes’ Theorem says
that if is a vector field on a 2-dimensional surface (which lies in
3-dimensional space), then where is the boundary curve of the surface .
The left-hand side of the equation can
be interpreted as the total amount of (infinitesimal) rotation that
impacts upon the surface . The right-hand side of the equation can be
interpreted as the total amount of “spinning” that affects along the
boundary curve . Stokes’ Theorem then tells us that these two seemingly
different measures of “spin” are in fact the same!
It is remarkable also because solely from knowing how affects the boundary curve , we can deduce how affects the entire surface!
………………….
The Divergence Theorem says that if is a vector field on a 3-dimensional solid region (which lies in 3-dimensional space), then where is the boundary surface of the solid region , and is an outward-pointing normal vector field on .
………………….
The Divergence Theorem says that if is a vector field on a 3-dimensional solid region (which lies in 3-dimensional space), then where is the boundary surface of the solid region , and is an outward-pointing normal vector field on .
If we think of as being some sort of
fluid, then the left-hand side measures how much of the fluid is
outward-flowing (like a source) or inward-flowing (like a sink). That
is, the left-hand side measures the total amount of (infinitesimal)
divergence (outwardness/inwardness) of throughout the entire solid .
On the other hand, the right-hand side
tells us how much of is “passing through” the boundary surface . In
other words, it is the flux of across .
So, the Divergence Theorem tells us that
these two different measures of the “outwardness” of (the sources/sinks
inside the solid vs the flux through the boundary) are in fact the
same! To quote Wikipedia: “The sum of all sources minus the sum of all
sinks gives the net flow out of a region.”
And again, we have a situation where the behavior of on the boundary gives us insight into how acts on the entire region!
…………………………………
Similarities: Both Stokes’ Theorem and the Divergence Theorem relate behavior of a vector field on a region to its behavior on the boundary of the region. As Zhen Lin pointed out in the comments, this similarity is due to the fact that both Stokes’ Theorem and the Divergence Theorem are but special cases of a single, very powerful equation (known as the Generalized Stokes Theorem).
…………………………………
Similarities: Both Stokes’ Theorem and the Divergence Theorem relate behavior of a vector field on a region to its behavior on the boundary of the region. As Zhen Lin pointed out in the comments, this similarity is due to the fact that both Stokes’ Theorem and the Divergence Theorem are but special cases of a single, very powerful equation (known as the Generalized Stokes Theorem).
(The Generalized Stokes Theorem is
somewhat advanced, and usually goes by the name Stokes’ Theorem, whereas
the Stokes’ Theorem we’ve been talking about is often called the
Kelvin-Stokes Theorem. This is why the Wikipedia page on “Stokes’
Theorem” may seem rather advanced — it is primarily about the
Generalized theorem.)
Wednesday, 19 September 2012
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