Recall the Babylonian Algorithm for calculating a square root that we discussed in class. What will output if we were solving the square root of 21 (S = 21) using the Babylonian Algorithm with a first guess of x = 10 with just one iteration? What will the algorithm output be after a second iteration? (Answer rounded to 2 decimal places)

Please assist me with these questions. 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. I also need help with creating JavaScript code for the flowchart provided below. Note: You will have to implement several functions that require multiple inputs (e.g., 12, 2, -3, 6, -11, -3, 1, -1). In these cases, accept as input a comma-delimited string (i.e., "12,2,-3,6,-11,-3,1,-1"). Then, break the comma-delimited string into a series of integers for processing with your algorithm. Thank you

Solve in Python  Expected output is 29

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Given a program designed to calculate rocket trajectories, the algorithm has an O(2n) complexity and takes 1 second for each iteration, and n = 15. How many hours will it take to calculate the trajectories, worst case?

Give the exact number of multiplications performed in the following segment of an algorithm assuming a1, a2, ..., a, are positive real numbers and n=50. for i = 1 to n for j= i+1 to n tij = ia;

If Python 3 has obtained x=2.75 by rounding down to the nearest floating point value, what is the supremum (or maximum) size of the possible rounding error?   Note: the question is asking for the size of the error, not the value before rounding. Use the symbol " ^ " to express exponentiation.

kindly solve this problem using python

Write an algorithm to get the second largest number in a given set of numbers?

Solve in python. Expected output is "12"