Use the limit definitions for theta, big O, and omega to answer the question: Does 2n^2 belong to theta of (n
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Use the limit definitions for theta, big O, and omega to answer the question: Does 2n^2 belong to theta of (n^3)?
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- STEP BY STEP PLEASE Using limit, compare the order of the growth of functions. 1-2n&6n 2-log2n &n3 3-100n3& log2n n2and 4nGiven and nxn matrix filled with either 0 or 1 your task is to turn as few 0 as possible into 1 such that every index meets the requirement that its neighbour (i+1,i-1,j+1,j-1) sum is even. return minimum no of zero you need to convert into 1, return -1 if no soltuion possible constraints : 1<=tc<=10 1<=n<=10 input: tc = 2 n = 3 1 1 1 1 1 1 0 0 0 n = 3 0 0 0 1 0 0 0 0 0 output : for first tc : -1 for second : 3Using limit, compare the order of the growth of functions. 1-2n&6n 2-log2n &n3 3-100n3& log2n n2and 4n
- How many double precision values would be required to generate a finite difference approximation for a real world domain that has 101 nodes in x, 41 nodes in y, and 41 nodes in z. Do not forget the right hand side vector b, but do not include the solution vector x. How much memory in Gb would be required for A and b assuming a double requires 8 bytes (round up to the nearest mb)The set of letters S consists of 30 As, 6 Bs, 24 Cs, 15 Ds, and 15 Es. The set of letters T consists of 25 As, 20 Bs, 15 Cs, 5 Ds and 35 Es. What is the mutual index of coincidence between sets S and T? Leave your answer as a fraction in lowest termsConsider the elliptic curve group based on the equation y^2 ≡ x^3 + ax + b mod p where a=1190, b=213, and p=2011. We will use these values as the parameters for a session of Elliptic Curve Diffie-Hellman Key Exchange. We will use P=(2,51) as a subgroup generator. You may want to use mathematical software to help with the computations, such as the Sage Cell Server (SCS). On the SCS you can construct this group as: G=EllipticCurve(GF(2011),[1190,213]) Here is a working example. (Note that the output on SCS is in the form of homogeneous coordinates. If you do not care about the details simply ignore the 3rd coordinate of output.) Alice selects the private key 34 and Bob selects the private key 22. What is A, the public key of Alice? What is B, the public key of Bob? After exchanging public keys, Alice and Bob both derive the same secret elliptic curve point ???. The shared secret will be the x-coordinate of ???. What is it?
- Question 1 Let f(n) = 1*log1 + 2*log2 +3*log3 + .... + (n-2)log(n-2) + (n-1)log(n-1) + nlogn Find a theta bound for f(n). You must provide complete and clear justifications for the O and omega arguments. PLEASE SHOW WORK AND EXPLAIN ....Suppose you want to solve the following equality 2a + b + 3c + 4d + 6e = 45 What is the chromosome phenotype? What is the fitness function? What is the fitness value of a, b, c, d, e = (The first five numbers of university ID)? (hint if ID= 437818854 then a=1, b=8, c=8, d=5, e=4)Using limits and summation properties, compare the order of the growth of functions. a) 3n and 2n+3 b) 4n3 + 2n + 4 and 2n3 – 100n c) n10 and en d) 6n2 and 2n
- Match the following sentence to the best suitable answer: - A. B. C. D. for the linear congruence ax=1(mod m), x is the inverse of a, if__________ - A. B. C. D. What is -4 mod 9 ? - A. B. C. D. The solution exists for a congruence ax=b(mod m) such that GCD(a,m)=1 and - A. B. C. D. (107+22)mod 10 is equivalent to :_________ A. 5 B. c divides b C. GCD(a,m)=1 D. 9 mod 10Please answer this question and plz don't reject it under complex questionCould you assist me with this question? I'm uncertain about how to tackle this problem, so could you kindly provide a detailed, step-by-step explanation leading to the solution? Thank you in advance for your help. question that I need help with: Show that ALLDFA is in P.