Answer Happy

incorporate something like this into the calculation
Use a numeric (not graphical or algebraic) method to find an approximate value for f' (1) for the function: 1-23 f(x) = 1 - Inc Answer with three value digits. Calculate a suitable difference ratio repeatedly, where the difference in the x-direction may gradually decrease. When further reductions no longer affect the first three value figures, you are done. An effective way to do this is by using a spreadsheet program, e.g. Microsoft Excel You need to make a value table. Then set up a difference ratio, e.g. a symmetrical such: (f (0.5 +h)-f(0.5-h)) / 2h. Select a small value of h, e.g. 0.1, and see what the value of the difference ratio will be. It is then an approximate value for the derivative when x = 0.5. Then select a smaller value for h. e.g. 0.01, and do the same thing again. Continue like this until the third decimal of the approximate value no longer changes. Report the entire list. easy to read solution appreciated Set the symmetric difference ratio and calculate its value when h = 0.1. Write the result on the first line of a table. Do the same for h = 0.01. Write the result on the second line. Continue with h = 0.001, and so on. Since you have to answer with three decimals, you must hold on until the third decimal does not change from one iteration to the next. The difference ratio (in its general form) and the entire table must be reported you have to make a value table, Without one, you can not know when it's time to stop reducing h this NEEDS to be solved in the way that the instructions describes. it needs to have the value table for h if this problem isn't solved exactly like described the text it will be incorrect, "Set the symmetric difference ratio and calculate its value when h = 0.1. Write the result on the first line of a table. Do the same for h = 0.01. Write the result on the second line. Continue with h = 0.001, and so on." <- the solution needs to include that, every time I've submitted this question people have skipped it. ------

TELIA 12:37 51 % Book A : fx A B C D E 1 f(1/2+h) Diff kvot 2 3 4 h f(1/2) 0,1 0,01 0,001 0,0001 0,00001 1E-06 5 6 7 8 9 10 11 12 13 14 15 16 17 18 19 20 21 22 23 24 25 (1 = e 8 ...