Solve by using recursive solutions! no looping statements thank you computePI(int n) – One remarkably simple formula for approximating the value of pi is the so-called Madhava–Leibniz series: pi/4 = 1 − 1/3+1/5 −1/7 +1/9 − ⋯ +/− 1/2n-1. Note that the result of the series is a quarter of pi. The accuracy of the approximation is dependent on the value of n. This method takes an int parameter n and calculates the value of pi, rather than pi/4. Pay attention to the sign (positive or negative) of each term. public double computePI(int n) { // TODO: implement this method return -1; //replace this statement with your own return; }
Solve by using recursive solutions! no looping statements thank you computePI(int n) – One remarkably simple formula for approximating the value of pi is the so-called Madhava–Leibniz series: pi/4 = 1 − 1/3+1/5 −1/7 +1/9 − ⋯ +/− 1/2n-1. Note that the result of the series is a quarter of pi. The accuracy of the approximation is dependent on the value of n. This method takes an int parameter n and calculates the value of pi, rather than pi/4. Pay attention to the sign (positive or negative) of each term. public double computePI(int n) { // TODO: implement this method return -1; //replace this statement with your own return; }
Database System Concepts
7th Edition
ISBN:9780078022159
Author:Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan
Publisher:Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan
Chapter1: Introduction
Section: Chapter Questions
Problem 1PE
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Solve by using recursive solutions! no looping statements thank you
computePI(int n) – One remarkably simple formula for approximating the value of pi is the so-called Madhava–Leibniz series: pi/4 = 1 − 1/3+1/5 −1/7 +1/9 − ⋯ +/− 1/2n-1. Note that the result of the series is a quarter of pi. The accuracy of the approximation is dependent on the value of n. This method takes an int parameter n and calculates the value of pi, rather than pi/4. Pay attention to the sign (positive or negative) of each term.
public double computePI(int n)
{
// TODO: implement this method
return -1; //replace this statement with your own return;
}
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