3N4 - 7N2lgN = Ω(N2lgN) True or False. Justify your answer using limits.
Lets take f(n) = 3N4 - 7N2lgN Definition of Big-Omega: ----------------------- f(n) = Ω (g(n)) means there are positive constants c and k, such that 0 ≤ cg(n) ≤ f(n) for all n ≥ k. The values of c and k must be fixed for the function f and must not depend on n. f(n) >= N^2LhN Where c = 1 and N0>0 then g(n) = N^2LhN So, From the definition of Big-Omega we can say that f(n) = Ω (g(n)) 3N4 - 7N2lgN = Ω(N2lgN)
True
3N4 - 7N2lgN = Ω(N2lgN) True or False. Justify your answer using limits.
3)True or false? ( Justify your answer). a)6sven 6 b)10101wo 2121hree
3)True or false? ( Justify your answer). a)6sven 6 b)10101wo 2121hree
Justify your answer with brief comments please.
True or False. The two monomers a and b react to form the polycarbamate/polyurethane palymer e below. Justify your answer with appropriate comments HO
- Is the following true or false? Justify your answer. (x XOR y)' = xy +(x + y)'
Discrete mathematics
Determine if the following statement is true or false. Justify your answer If a = b (mod n) then a^3 = b^3 (mod n)
4. H ere are some True/False questions. If your answer is "TRUE", there is no need to justify your answer. If your answer is "FALSE", then you should justity your answer with a counterexample or explanation. There are also some "short-answer" questions. . A. (True-False). Every simple field extension of K is a finite field extension. . B. (True-False). Let R⑥ F be a field extension. Suppose that F is a of u E F, and splitting field for the...
___ True
___ False
Please justify your answer.
This 4 bit binary addition will result in overflow. 0110 + 0111
true or false, justify your answer
(B)The vectors (1,1,1,0), (1,1,0,0), and (1,0,0,1) form a basis in R'.
Determine whether the following statements are True or False. Justify your answer with a proof or a counterexample as appropriate. (a) The relation Son R given by Sy if and only if 1 - YER - N is an equivalence relation. (b) The groups (R,+) and (0,0), :) are isomorphic.
Determine if the statement is true or false, and justify your answer. If u4 is not a linear combination of {u1, u2, u3}, then {u1, u2, u3, u4} is linearly independent. A) False. Consider u1 = (1, 0, 0), u2 = (0, 1, 0), u3 = (0, 0, 1), u4 = (0, 1, 0). B) False. Consider u1 = (1, 0, 0), u2 = (1, 0, 0), u3 = (1, 0, 0), u4 = (0, 1, 0). C) True. The...
2. Determine each of the following statement is true or false and justify your answer: (a) S has a subgroup of order 15. (b) S5 has a subgroup of order 40
2. Determine each of the following statement is true or false and justify your answer: (a) S has a subgroup of order 15. (b) S5 has a subgroup of order 40