For the following question, give an example or explain carefully why no such example can exist:...
For the following question, give an example or explain carefully why no such example can exist:
A tree with chromatic number 3.
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For the following question, give an example or
explain carefully why no such example can exist:...
Mathematics - Coding Theory Please give an example (or say why the example can not exist)...
Mathematics - Coding Theory
Please give an example (or say why the example can not exist) of
a code
in
which contains a codeword of odd weight.
Please explain why you say this.
The trivial code and the repetition code does not
count!
C = (x + 1)(x)) R4
Give an example of a network economy and explain why it can lead to benefits as...
Give an example of a network economy and explain why it can
lead to benefits as well as problems in an economy.
19. Give an example of a network economy and explain why it can lead to benefits as well as problems in an economy.
Give an example or explain why no such example exists: A regular eulerian graph with an...
Give an example or explain why no such example exists: A regular eulerian graph with an even number of vertices and an odd number of edges.
If a statement is true, prove it. If not, give an example of why it is...
If a statement is true, prove it. If not, give an example of
why it is false. Please neatly and carefully show all necessary
work.
4.If f :RR is such that both (0,0) and f(0.v) are continuous at (0,0), then f(x,y) is continuous at (0,0). 5. If f posses all of its directional derivatives at (a, b), then / is differentiable at (a,b). 6. If fr and fy both exist at (a, b), then all other directional derivatives exist at...
Give an example for each of the following, or explain why no example exists. (a) A...
Give an example for each of the following, or explain why no example exists. (a) A non-diagonalisable (square) matrix. (b) A square matrix (having real entries) with no real eigenvalues. (c) A 2 x 2 matrix B such that B3 = A where A = (d) A diagonalisable matrix A such that A2 is not diagonalisable.
6. Give an example of a non-constant sequence that satisfies the given conditions or explain why...
6. Give an example of a non-constant sequence that satisfies the given conditions or explain why such a sequence does not exist: (1) {an} is bounded above but not convergent. (2) {an} is neither decreasing nor increasing but still converges. (3) {an} is bounded but divergent. (4) {an} is unbounded but convergent. (5) {an} is increasing and converges to 2.
Covalent solids can be low or high melting. Give an example of each and explain why...
Covalent solids can be low or high melting. Give an example of each and explain why each one is so.
1. Why small firms need to manage working capital carefully? Explain it with an example. 2....
1. Why small firms need to manage working capital carefully? Explain it with an example. 2. What are different types of risk that a small business may encounter? How a business owner's policy can help owners to manage risk in the firm?
he chromatic polynomial of any tree T . Explain why t on n vertices is Cr(k) kk-1)"-1 he chromatic polynomial of any tree T . Explain why t on n vertices is Cr(k) kk-1)"-1
he chromatic polynomial of any tree T . Explain why t on n vertices is Cr(k) kk-1)"-1
he chromatic polynomial of any tree T . Explain why t on n vertices is Cr(k) kk-1)"-1
Can you all give me an example of a good organizational alliance. Please explain why you...
Can you all give me an example of a good organizational alliance. Please explain why you think the collaboration is good?
Mathematics - Coding Theory
Please give an example (or say why the example can not exist) of
a code
in
which contains a codeword of odd weight.
Please explain why you say this.
The trivial code and the repetition code does not
count!
C = (x + 1)(x)) R4
Give an example of a network economy and explain why it can
lead to benefits as well as problems in an economy.
19. Give an example of a network economy and explain why it can lead to benefits as well as problems in an economy.
If a statement is true, prove it. If not, give an example of
why it is false. Please neatly and carefully show all necessary
work.
4.If f :RR is such that both (0,0) and f(0.v) are continuous at (0,0), then f(x,y) is continuous at (0,0). 5. If f posses all of its directional derivatives at (a, b), then / is differentiable at (a,b). 6. If fr and fy both exist at (a, b), then all other directional derivatives exist at...
Give an example for each of the following, or explain why no example exists. (a) A non-diagonalisable (square) matrix. (b) A square matrix (having real entries) with no real eigenvalues. (c) A 2 x 2 matrix B such that B3 = A where A = (d) A diagonalisable matrix A such that A2 is not diagonalisable.
6. Give an example of a non-constant sequence that satisfies the given conditions or explain why such a sequence does not exist: (1) {an} is bounded above but not convergent. (2) {an} is neither decreasing nor increasing but still converges. (3) {an} is bounded but divergent. (4) {an} is unbounded but convergent. (5) {an} is increasing and converges to 2.
he chromatic polynomial of any tree T . Explain why t on n vertices is Cr(k) kk-1)"-1
he chromatic polynomial of any tree T . Explain why t on n vertices is Cr(k) kk-1)"-1
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