Problem 2. Bring the following functions in the increasing order according to their growth rate: (v2)log n, n², n!, log(n³), n2". All logarithms are to the base 2.
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A: Please upvote. I am providing you the correct answer below. Please please please.
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A: Here is the detailed explanation of the solution.
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A: I have solve this problem. See below step for explanatino.
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A: How many functions f : {1, 2, 3, 4, 5} → { a , b , c , d } are there?
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A: Introduction
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- How many functions f : {1, 2, 3, 4, 5} → { a , b , c , d } are there?9.If you pass n=2 to your function your 2nd term of Fibonacci series is 1 and (n-1)th= 1" term of Fibonacci series is 0 and (n+1)th= 3rd term of Fibonacci series is 1..Problem 2. write a C++ function that determine whether 2p − 1 is prime for each of the primes not exceeding 100.
- You suppose If you pass n=2 to your function your 2nd term of Fibonacci series is 1 and (n-1)th= 1" term of Fibonacci series is 0 and (n+1)th= 3rd term of Fibonacci series is 1..Graph the following functions and determine whether the functions are even, odd or neither: (a) y = sin x (b) y = sec xGROWTH OF FUNCTIONS. Arrange the following mathematical terms from lowest to highest order. n3 n2 n! 2n 7n – 2 log n n log n 10n n5 + log n n2 + n log n Example: a < b < c < d < … < x < y < z
- Determine whether each of the following functions f : {a,b,c,d} -> {a,b,c,d} is one-to-one and/or onto. (a) f(a) = b, f(b) = a, f(c) = b, f(d) = c (b) f(a) = b, f(b) = b, f(c) = d, f(d) = c (c) f(a) = b, f(b) = a, f(c) = c, f(d) = d (d) f(a) = d, f(b) = a, f(c) = c, f(d) = b (e) f(a) = c, f(b) = d, f(c) = aSimplify the complement of the following function: F(A,B,C,D)=(0,2,4,5,8,9,10,11) Your answer: F=((A'B'D)' (BC)'(AB)')' F=((A'BD)'(BC)'(AB)')' F=((A'B'D)'(B'C)'(AB)') F=((A'B'D')' (BC)'(AB)')1.1 Devise formulas for the functions that calculate my first i and my last i in the global sum example. Remember that each core should be assigned roughly the same number of elements of computations in the loop. Hint: First consider the case when n is evenly divisible by p.
- Which functions are one-to-one? Which functions are onto? Describe the inversefunction for any bijective function.(a) f : Z → N where f is defined by f (x) = x4 + 1(b) f : N → N where f is defined by f (x) = { x/2 if x is even, x + 1 if x is odd}(c) f : N → N where f is defined by f (x) = { x + 1 if x is even, x − 1 if x is odd}Select the correct answer for each given pair of functions f(n) and g(n)Complete both functions in c++.