Suppose we want to show that 100n + 5 is in the set O(n). If we let n0 = 5, then the smallest choice for c is ___.
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Suppose we want to show that 100n + 5 is in the set O(n). If we let n0 = 5, then the smallest choice for c is ___.
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- Consider the following:[Int]$N1 = 2.7[Int]$N2 = 2.7What is the answer for $N1 + $N2 Group of answer choices 4 5 6 2.72.7Suppose you want to find documents that contain at least k of a given set of n keywords. Suppose also you have a keyword index that gives you a (sorted) list of identifiers of documents that contain a specified keyword. Give an efficient algorithm to find the desired set of documents.Consider the following problem: given a list of integers N and an individual integer n, is there any element of N that is a factor of n? (2) There is a decision procedure for the problem. If your answer is true, try to describe the procedure in English or pseudocode for learning purposes. Group of answer choices True False
- Consider the following problem: given a list of integers N and an individual integer n, is there any element of N that is a factor of n? (1) There is a semi-decision procedure for the problem. If your answer is true, try to describe the procedure in English or pseudocode for learning purposes. Group of answer choices True FalseLet f,g:Z+⟶R, and f(n)=nlog2(n)for n∈Z+. For which function g(n) below is f∉O(g). Group of answer choices g(n)=n^2 g(n)=log2(n) g(n)=n^3 g(n)=n^2log2(n)Let Tk (n) denote the value returned by A(k, n). This gives T0(n) = 2 + n, T1(0) = 0, Tk (0) = 1 for k ≥ 2, and Tk (n) = Tk−1(Tk (n − 1)) for k > 0 and n > 0.
- Suppose L 1 is represented by 0*(0* 1*) and L 2 is represented by (0 1)*0*. Justify youranswers to the following true or false questions:a) L1 subset L 2,b) L2 subset L 1,c) L1 = L 2can you simply just tell me the binary search complexity pleaseProblem Alice was given a number line containing every positive integer, x, where 1<=x<=n. She was also given m line segments, each having a left endpoint, l (1<=l<=n), a right endpoint, r (1<=r<=n), and an integer weight, w. Her task is to cover all numbers on the given number line using a subset of the line segments, such that the maximum weight among all the line segments in the chosen subset is minimal. In other words, let S=(l1,r1,w1),(l2,r2,w2),....,(lk,rk,wk), represent a set of k line segments chosen by Alice, max(w1,w2,...,wk) should be minimized. All numbers 1,2,....n should be covered by at least one of k the chosen line segments. It is okay for the chosen line segments to overlap. You program should output the minimized maximum weight in the chosen subset that covers all the numbers on the number line, or -1 if it is not possible to cover the number line. Input format The first line of the input contains an integer, n - denoting the range of numbers…
- Q_3 Let A be the set of all strings of decimal digits of length 5. For example 00312 and 19483 are two strings in A. You pick a string from A at random. What is the probability that the string has no 4 in it?Consider the following problem:L is a sorted list containing n signed integers (n being big enough), for example [-5, -2, -1, 0, 1, 2, 4] (here, n has a value of 7). If L is known to contain the integer 0, how can you find the index of 0 ?Q2. ""Euler's totient function, also known as phi-function ϕ(n),counts the number of integers between 1 and n inclusive,which are coprime to n.(Two numbers are coprime if their greatest common divisor (GCD) equals 1)."""def euler_totient(n): """Euler's totient function or Phi function. Time Complexity: O(sqrt(n)).""" result = n for i in range(2, int(n ** 0.5) + 1): if n % i == 0: while n % i == 0: n //= i. .