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Use C# or Visual Basic .NET source code below for PDF conversion. renderer.RenderPageRangeToMultipageTIFFFile (0, renderer.GetPageCount()-1, TIFFCompression.LZW, "multipage.tiff" ); // Open the first output file in default image viewer.

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Let'stesttheformulaFor Example -54, initialinterval the wasAro : 200 - 50 : 150 After eisht iterations absolute the errorwAS tr-

7:

Wecansubstitr-rte values Eq(56) give these into to n: log:(150/05859):8

I MATLAB providesthe I oq2 function to evaluatethc base-2logarithmdirectlylf the pocket calculatoror computerlanguage you are usinl doesnot includethe base-2logarithm as an intrinsic functionthis etluation showsa handy way to computc it ln general,log,,(,r) log(_r)/log(b) =

This is the full-length name users see when creating a report (different from the universe filename)

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Thus, if we knew beforehand that an error of lessthan 05859was acceptable, formula the tells us that eight iterationswould yield the desiredresult Although we haveemphasized useof relativeenors for obviousreasons, the therewill be caseswhere (usually through knowledgeof the problem context) you will be able to specifyan absolute errorFor these cases, bisection alongwith Eq (56)can providea useful root locationalgorithm 541 MATTAB M-file! bisecr An M-file to implement bisection displayed Fig 57 It is passed function(func) is in the (es) alongwith lower(x1) andupper(xu) guesses addition, optional ln an stopping criterion FIGURE 7 5 A n M J r l e o i m p l e m etn teb i s e c t i om e t h o d t h n





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The Summary tab of the Universe Parameters dialog box provides information about the universe, such as the number of classes, objects, and joins Additionally, it provides a last modification date, the name of the modifier, and a revision number The revision number is updated each time you export the universe to the repository, regardless of whether or not you made changes to it

f unct ion Iroot, ea, iter I -bi secr (f unc, xl, xu, es, maxit, varargin) % bis;ect: r:oot Iocation zeroes ) : lroot,ea, iterl=bisec1,(func,xl,xu,es,maxit,p1,p2, % uses bisect-ion rnethod to find the root of func inpuL: func : name of function % ts xl , x r louer orrd pl,Fr gues:-s = 00001%) es = desired relative % erroi: (default (defaul t = s0) % maxiL = maximum allowabl e iterations pl,p ,, = additional parameters used by func % % output: r oot , rea L root ea = approximate : rlumbef of rter

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if nargin<3,error('at least 3 input argurnents requi red'),end test - tunc (xl,varargin{ : } ) *func(xu,varargin{ : }) ; i f test>0 / rror ( 'no si gn change' ) , end if nargin<1 I i sempty(es), es-00001;end :lf nargin<5 i lsempty(maxit), maxit=50;end itcr- - 0; xr = xl; (l) while xr:old = xr'; (x1 +xu)/2; xr'iLer = iLer + 1; * 1 0 0 ;e n d i f xr -= 0, ea = abs ( (xr , xrold) /xr) test = func (xl,varargin{: } ) *func (xr,varargin{: } ); if test

Part II:

elseif xf el se ea end i f end l:OOt = ea = -

and maximum iterations(maxit) can be entered The function first checkswhetherthere are sufficient argumentsand if the initial guesses bracket a sign changeIf not, an error message displayed is andthe functionis terminated alsoassigns It detaultvaluesif maxit a n d e s a r e n o t s u p p l i e dT h e n a w h i l e b r e a k l o o p i s e r n p l o y e do i m p l e m e ntth e t bisectionalgorithmuntil the approximate error falls below es or the iterations exceed m a x it We can employ this functionto solvethe problemposedat the beginningof the chapter jumper's fiee-ftrll velocity Recall that you need to determinethe massat which a bungee exceeds rrls after4 s of free fall given a drag coefficientof 025 kg/rnThus, you have 36 t0 find the root of

technical notes on the universe End users do not see these notes This makes the Comments section an excellent place to store detailed revision notes for change control purposes

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