For bisection method in C and C++. To find a root very accurately Bisection Method is used in Mathematics. Bisection method algorithm is very.

Tarrell Fletcher wrote:Here's my current code for the Bisection Method. I am having an issue getting the program to iterate until the Hn = 0.000.and other numbers.

I haven't really looked much at your code, because you haven't made any attempt to document it for poor lugs like me who have no idea what your 'bisection' algorithm is supposed to accomplish. However, an educated guess would be that Hn is never (or maybe takes an awful long time to get to) 0. And 0 is 0; the language doesn't make any distinction for how many '0's you put after the decimal point. But I think we had this discussion before on one of your other threads.

Ok so I tested out a problem x^3 - 7x -10 and the root should be like 3.18. The program stops but the answers I am getting are all jacked up.

Like after I run the do while loop I get Mn to be like 3.25. That should be because as you can see in my if statements I reset the 'lower and upper' values to the appropriate values after they are outputted. But it seems like its not taking those new values and using them in the function. Maybe I messed up with trying to set the values to the newly found values. If you run the program you will see. Winston Gutkowski wrote: Tarrell Fletcher wrote:Here's my current code for the Bisection Method. Coroner Death Cult Rar. I am having an issue getting the program to iterate until the Hn = 0.000.and other numbers.

I haven't really looked much at your code, because you haven't made any attempt to document it for poor lugs like me who have no idea what your 'bisection' algorithm is supposed to accomplish. However, an educated guess would be that Hn is never (or maybe takes an awful long time to get to) 0. And 0 is 0; the language doesn't make any distinction for how many '0's you put after the decimal point.

Logic Pro 9 Serial Number Rapidshare there. But I think we had this discussion before on one of your other threads. Winston Yes you are right, but I managed to fix the Newton's Method.