Absolute C++
Absolute C++
6th Edition
ISBN: 9780133970784
Author: Walter Savitch, Kenrick Mock
Publisher: Addison-Wesley
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Chapter 3, Problem 14PP

Programming Project 2.9 asked you to implement the Babylonian Algorithm to compute the square root of a number.

Put this algorithm into a function and test it by using it to calculate the square root of several numbers. The function should return the square root as a double and also process the number n as a double.

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.Prime NumbersIn this task, you will implement a program that takes as input a number n and produces alist of integers less than or equal to n that are prime. The way to think about a problem isto break it down into individual parts. Start by creating a function isPrime() that checkswhether it’s argument is prime or not. The pseudocode for checking isPrime is givenbelow, there are better ways to do it… this is just one.6Step 1: count = 2Step 2: while count < numberStep 3: if count divides the number evenly return falseStep 4: add 1 to countStep 5: Goto step 2Step 6: return true
USING C++ A pedometer treats walking 1 step as walking 2.5 feet. Define a function named FeetToSteps that takes a double as a parameter, representing the number of feet walked, and returns an integer that represents the number of steps walked. Then, write a main program that reads the number of feet walked as an input, calls the function FeetToSteps() with the input as an argument, and outputs the number of steps. Use floating-point arithmetic to perform the conversion. Ex: If the input is: 150.5 the output is: 60 The program must define and call a function:int FeetToSteps (double userFeet)
In Python: can you this problem be solved without using "while" and "for". Write a function called is_prime that receives a single integer value between 1 and 50 determines whether or not the integer is a prime. To determine if a number less than 50 is prime, you only need to divide it by all prime numbers less than or equal to the square root of 50 (i.e., 2, 3, 5, and 7). If any of them are smaller than the number and evenly divide the number, then it is not prime. By definition, 1 is not prime. Your solution should use the guess-and-check pattern. Write a main() function in your file to exercise your function to show that it works correctly. Your test implementation should not rely on visual inspection to determine if the tests pass.

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