+(n) = 6 + (n − 1) + 4 + (n-2) donde: +(0) = 0 +(1) = 4√5
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solve recursion where t(0) = 0 and t(1) = 4 sqrt 5
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- The smallest positive integer which divides the expression (n+1)(n+2)(n+3)(n+4) is(n+4)(n+2) +1 belongs to: 2. O 0 (n) O 0 (n * log(n)) O 0 (nª) 0 0 (n²)II. Determine the big-O measure for each of the functions in the lower table. Choose from the various big-O measures in the upper table. A. O(1) G. O(Y) M. O(Y¹6) S. O(N log N) Y. O(W!) EE. O(X³Y) B. O(X) H. O(log Y) N. O(Z) T. O(N²) Z. O(67W) C. O(log X) I. O(Y log Y) O. 0(Z²) U. O(N²log N) AA. O(V) D. O(X log X) J. O(Y²) P. O(Z³) V. O(W³) BB. O(VV) E. O(X²) K. O(Y³) Q. O(log N) W. O(W⁹) CC. O(25¹) F. O(X³) L. O(Y¹5) R. O(N) X. O(9W) DD. O(XY)
- Indicate the run time complexity: for i+0 to n - 1: for j+0 to n*n: x++; O(n") O(n") O(n°) None of the choices O (1)Arrange the following expressions according to their growth rate, slowing growing first. Specify whether the expression is a polynomial or notWrite a program that reads N from the user and compute the following series: (2)² (3)³ NN -(1) + +- ± 2 3 N Sample Run 1: Enter a positive number N: 9 The value of the series= -4.1060011E7 -
