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Basic galois field arithmatics required for error control codesMadhumita Tamhane
Knowledge of Galois Fields is must for understanding Error Control Codes. This presentation undertakes concepts of Galois Field required for understanding Error Control Codes in very simple manner, explaining its complex mathematical intricacies in a structured manner.
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Basic galois field arithmatics required for error control codesMadhumita Tamhane
Knowledge of Galois Fields is must for understanding Error Control Codes. This presentation undertakes concepts of Galois Field required for understanding Error Control Codes in very simple manner, explaining its complex mathematical intricacies in a structured manner.
Dear students get fully solved assignments
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* GSCE, IGCSE, IB, PSAT, and AISL - Exam Style Questions which covers all the related concepts required for students to unravel any International Exam Style Set Theory Questions
* Learner will be able to say authoritatively that:
I can solve any given Set Theory Questions involving:
Set Use of Language
Set Notations and Venn Diagram to describe Sets
Venn Diagrams are used in Mathematics to divide all possible number types into groups. They are also used in Mathematics to see what groups of numbers have things in common. Venn Diagrams can even be used to analyse music. We can analyse the characters in TV shows like “The Muppets” with a Venn Diagram
I understand and can apply Set Theory concepts in all fields of studies:
The general public applies arithmetic in grocery shopping, financial mathematics is applied in commerce and economics, statistics is used in many fields (e.g., marketing and experimental sciences), number theory is used in information technology and cryptography, surveyors apply trigonometry, operations research.
These slides about functions between two sets. Topics included are
1- The definition of a function as relations between two sets
2- Examples of infinite functions
3- Relations which are not functions
4- Domain and range of real functions
5- Identical functions
Videos explaining these slides are available in the following links
1- The definition of a function as relations between two sets
https://youtu.be/Vi3N2vLySd0
2- Examples of infinite functions
https://youtu.be/Fex82-Ml55c
3- Relations which are not functions
https://youtu.be/abhbALKcHn8
4- Domain and range of real functions
https://youtu.be/82LJ5MXAKRQ
5- Identical functions
https://youtu.be/ZOIt5JxoBxo
The reference book for these slides is
A Transition to Advanced Mathematics 8th Edition,
by Douglas Smith, Maurice Eggen, Richard St. Andre. ISBN-13: 978-1285463261, published by Cengage Learning (August 6, 2014).
https://www.cengagebrain.co.uk/shop/i...
International Journal of Humanities and Social Science Invention (IJHSSI)inventionjournals
International Journal of Humanities and Social Science Invention (IJHSSI) is an international journal intended for professionals and researchers in all fields of Humanities and Social Science. IJHSSI publishes research articles and reviews within the whole field Humanities and Social Science, new teaching methods, assessment, validation and the impact of new technologies and it will continue to provide information on the latest trends and developments in this ever-expanding subject. The publications of papers are selected through double peer reviewed to ensure originality, relevance, and readability. The articles published in our journal can be accessed online.
Cordial Labelling Of K-Regular Bipartite Graphs for K = 1, 2, N, N-1 Where K ...IOSR Journals
In the labelling of graphs one of the types is cordial labelling. In this we label the vertices 0 or 1 and
then every edge will have a label 0 or 1 if the end vertices of the edge have same or different labellings
respectively. Here we are going find whether a k-regular bipartite graph can be cordial for different values of k.
-- Created using PowToon -- Free sign up at http://www.powtoon.com/ -- Create animated videos and animated presentations for free. PowToon is a free tool that allows you to develop cool animated clips and animated presentations for your website, office meeting, sales pitch, nonprofit fundraiser, product launch, video resume, or anything else you could use an animated explainer video. PowToon's animation templates help you create animated presentations and animated explainer videos from scratch. Anyone can produce awesome animations quickly with PowToon, without the cost or hassle other professional animation services require.
Dear students get fully solved assignments
Send your semester & Specialization name to our mail id :
“ help.mbaassignments@gmail.com ”
or
Call us at : 08263069601
* GSCE, IGCSE, IB, PSAT, and AISL - Exam Style Questions which covers all the related concepts required for students to unravel any International Exam Style Set Theory Questions
* Learner will be able to say authoritatively that:
I can solve any given Set Theory Questions involving:
Set Use of Language
Set Notations and Venn Diagram to describe Sets
Venn Diagrams are used in Mathematics to divide all possible number types into groups. They are also used in Mathematics to see what groups of numbers have things in common. Venn Diagrams can even be used to analyse music. We can analyse the characters in TV shows like “The Muppets” with a Venn Diagram
I understand and can apply Set Theory concepts in all fields of studies:
The general public applies arithmetic in grocery shopping, financial mathematics is applied in commerce and economics, statistics is used in many fields (e.g., marketing and experimental sciences), number theory is used in information technology and cryptography, surveyors apply trigonometry, operations research.
These slides about functions between two sets. Topics included are
1- The definition of a function as relations between two sets
2- Examples of infinite functions
3- Relations which are not functions
4- Domain and range of real functions
5- Identical functions
Videos explaining these slides are available in the following links
1- The definition of a function as relations between two sets
https://youtu.be/Vi3N2vLySd0
2- Examples of infinite functions
https://youtu.be/Fex82-Ml55c
3- Relations which are not functions
https://youtu.be/abhbALKcHn8
4- Domain and range of real functions
https://youtu.be/82LJ5MXAKRQ
5- Identical functions
https://youtu.be/ZOIt5JxoBxo
The reference book for these slides is
A Transition to Advanced Mathematics 8th Edition,
by Douglas Smith, Maurice Eggen, Richard St. Andre. ISBN-13: 978-1285463261, published by Cengage Learning (August 6, 2014).
https://www.cengagebrain.co.uk/shop/i...
International Journal of Humanities and Social Science Invention (IJHSSI)inventionjournals
International Journal of Humanities and Social Science Invention (IJHSSI) is an international journal intended for professionals and researchers in all fields of Humanities and Social Science. IJHSSI publishes research articles and reviews within the whole field Humanities and Social Science, new teaching methods, assessment, validation and the impact of new technologies and it will continue to provide information on the latest trends and developments in this ever-expanding subject. The publications of papers are selected through double peer reviewed to ensure originality, relevance, and readability. The articles published in our journal can be accessed online.
Cordial Labelling Of K-Regular Bipartite Graphs for K = 1, 2, N, N-1 Where K ...IOSR Journals
In the labelling of graphs one of the types is cordial labelling. In this we label the vertices 0 or 1 and
then every edge will have a label 0 or 1 if the end vertices of the edge have same or different labellings
respectively. Here we are going find whether a k-regular bipartite graph can be cordial for different values of k.
-- Created using PowToon -- Free sign up at http://www.powtoon.com/ -- Create animated videos and animated presentations for free. PowToon is a free tool that allows you to develop cool animated clips and animated presentations for your website, office meeting, sales pitch, nonprofit fundraiser, product launch, video resume, or anything else you could use an animated explainer video. PowToon's animation templates help you create animated presentations and animated explainer videos from scratch. Anyone can produce awesome animations quickly with PowToon, without the cost or hassle other professional animation services require.
Dear students get fully solved SMU MBA Fall 2014 assignments
Send your semester & Specialization name to our mail id :
“ help.mbaassignments@gmail.com ”
or
Call us at : 08263069601
Dear students get fully solved assignments
Send your semester & Specialization name to our mail id :
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or
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(Prefer mailing. Call in emergency )
Pedagogy of Mathematics (Part II) - Set language Activities and exercise, Set Language, Maths, IX std Maths, Samacheerkalvi maths, II year B.Ed., Pedagogy
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Dear students get fully solved assignments
Send your semester & Specialization name to our mail id :
“ help.mbaassignments@gmail.com ”
or
Call us at : 08263069601
1. Dear students get fully solved assignments
Send your semester & Specialization name to our mail id :
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Spring 2015 ASSIGNMENT
PROGRAM BSc IT
SEMESTER SECOND
SUBJECT CODE & NAME BT0069, Discrete Mathematics
CREDIT 4
BK ID B0953
MAX.MARKS 60
Q.1 If U = {a,b,c,d,e},A ={a,c,d}, B = {d,e},C = {b,c,e}
Evaluate the following:
(a) A’ (B-C)
(b)(AB)’(BC)
(c)(A-B)(B-C)
(d)(BC)’A
(e)(B-A)C’
Answer:
(a) A’ (B-C)
A’= setof those elementswhichbelongtoU butnot to A.
A’= (b,e)
(B-C) = (d)
A’ (B-C) = (b,e)(d)
2. 2 (i) State the principle ofinclusionand exclusion.
Answer:
I) Principle ofInclusionand Exclusion
For any twosets P and Q,we have;
i) |P ﮟ Q| ≤ |P| + |Q| where |P|isthe numberof elementsin P,and|Q|is the numberelementsinQ.
3 If G is a group, then
i) The identityelementofG isunique.
ii) Every elementinG has unique inverse inG.
iii)
For any a єG,we have (a-1)-1= a.
iv) For all a, b є G,we have (a.b)-1 = b-1.a-1. 4x 2.5 10
Answer: i) Let e, f be twoidentityelementsin G.Since e isthe identity,we have e.f=f.Since f is the
identity,we have e.f =e. Therefore, e= e.f = f. Hence the identityelementisunique.
ii)Let a be in G and a1, a2
4 (i) Define validargument
Answer: i)Definition
3. Anyconclusion,whichisarrivedatbyfollowingthe rulesiscalledavalidconclusionandargumentis
calleda validargument.5(i) Constructa grammar for the language.
'L⁼{x/ xє{ ab} the number ofas in x isa multiple of3.
Answer: i)
Let T = {a,b} and N = {S, A,B},
S isa startingsymbol.
The set of productions:
S bS
S b
S aA
6 (i) Define tree withexample
Answer: i)
Definition
A connectedgraphwithoutcircuitsiscalleda tree.
Example
Considerthe twotreesG1 = (V,E1) and G2 = (V,E2) where V = {a, b,c, d, e,f, g, h,i, j}
E1 = {{a,c}, {b,c}, {c,d}, {c, e},{e,g},{f,g},{g, i},{h,i},{i,j}} E2 = {(c,a),(c, b),(c, d),(c, f),(f,e),(f,i),(g,
d),(h,e),(j,g)}
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