Describe an algorithm using pseudocode that takes a list of n integers a1, a2, ..., an, and returns the product of the positive integers. Be sure to initialize the variables. I don't really have a good understanding of how to do this problem.

Describe an algorithm that takes as input a list of n integers and finds the total numberof negative integers in the list. Write its corresponding program using python language.

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The time complexity of this program is not O (log n). This actually looks like it was pulled from another website..  In other programming languages, we use a matrix (shown below) as a means of getting the Fibonacci nth number. We raise it to (n-1), though I don't know how to create this in Oz since I don't think it uses matrices. Can this be re-analyzed please? Thanks! 1 1 1 0

Please assist me with these questions.(for the 1st part just complete the bolded area. All other areas have been completed. Then complete the 2nd part 1. Devise an algorithm to receive a positive number, n, and output all prime numbers that are smaller than n and have the digit 5. For example, if n is 100, the program should output 5, 53 and 59. Your solution should have a main algorithm and two sub-algorithms, let's call them prime(num) and has5(num). Trace your algorithm and sub-sub-algorithm for the input 15. You should provide pre- and post-conditions for all your 3 (sub)algorithms. Now, let's trace this algorithm for the input n = 15: For i = 2 to 14, we check if i is prime and if i contains the digit 5. The prime numbers less than 15 are 2, 3, 5, 7, 11, 13. Among these, only 5 contains the digit 5. So, the output for n = 15 is [5]. 2. I also need help with creating JavaScript code for the flowchart provided below. Note: You will have to implement several functions that…

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Once you have a list of all the mathematical operations, you may put them in a sensible order.

What do you mean when you refer to an algorithm's "worst case efficiency"?

Write a recursive algorithm with the following prototype: int add (int x, int y); that returns x if y is 0; and adds x to y otherwise. THE FUNCTION MUST BE RECURSIVE. (hint: the base case should involve a test for y being 0; recursive case should reduce y towards 0)