//Coded entirely by Terence Cox #include <iostream> #include <string> #include <cstdlib> #include <math.h> #include <iomanip> using namespace std; string substitute(double,double,string); string simplify(bool,char, string); double** fill2Ddyrow(int, int, double, double, double, double**); double evaluator(string p_equ,bool debug) { start1: int fp=-1, lp=-1; //Search for Paraenthesis for (int c = 0; c < p_equ.size(); c++) { if (p_equ.at(c) == '(') fp = c; if (p_equ.at(c) == ')') { lp = c; break; } } //if parenthesis exist extract the expression within them if (fp < 0 && lp < 0) { if (debug == true) cout << "no more parentheses" << endl; } else { //extract from parenthesis and start the evauluation with the rest, then replaces solution in primary equ string s_equ (p_equ,fp+1, (lp-1) - fp); //solves what's in the parenthesis and eliminates the ()'s p_equ.replace(fp, (lp+1) - fp, to_string(evaluator(s_equ,debug))); goto start1; } //perform PEMDAS p_equ= simplify(debug,'-', simplify(debug,'+', simplify(debug,'*', simplify(debug,'/', simplify(debug,'^', p_equ))))); //string fsresult(p_equ, fp + 1, lp - fp); double fresult = stod(p_equ); return fresult; } string simplify(bool debug,char oper, string expr) { start2: int p, fnfp = -1, snlp = -1, reader = 1, runs = 0; double num1, num2, result; bool single_neg = false; p = -1; for (int c = 0; c < expr.size(); c++) { if (expr.at(c) == oper) { if (c>0) //prevents error when a negative number is first in the expression { //assigns the position of the operator to p p = c; break; } } } if (p < 0) { if (debug == true) cout << "no " << oper << endl; } else { runs++; while (expr.at(p - reader) == '-' ||expr.at(p - reader) == '.' || isdigit(expr.at(p - reader))) { fnfp = p - reader; reader++; if (p - reader < 0) //handles exception where this reads outside of memory break; if (expr.at(fnfp) == '-')//hnadles a runtime error which causes negative numbers to be omitted { break; } } reader = 1; while (expr.at(p + reader) == '-' || expr.at(p + reader) == '.' || isdigit(expr.at(p + reader))) { snlp = p + reader; //This code checks to make sure only one negative symbol is allowed, will break if another is found. if (expr.at(snlp) == '-') { if (single_neg == true) break; else single_neg=true; } reader++; if (p + reader > expr.size() - 1) //handles exception where this reads outside of memory break; } string strnum1(expr, fnfp, p - fnfp); string strnum2(expr, p + 1, snlp - p); double num1 = stod(strnum1); double num2 = stod(strnum2); switch (oper) { case '^': result = pow(num1, num2); break; case '/': result = num1 / num2; break; case '*': result = num1*num2; break; case '+': result = num1 + num2; break; case '-': result = num1 - num2; break; } //result = (int)(result * 10000.0) / 10000.0; if (debug==true) cout << "after performing " << oper << " the result is " << result << endl; //replace the solve part of the expression into the entire expression expr.replace(fnfp, (snlp + 1) - fnfp, to_string(result)); goto start2; } if(debug==true) cout << "solved " << runs << " " << oper << " operations" << endl; return expr; } string substitute(double X,double Y,string equ) { //checks each character for X or Y to replace them with actual values for (int c = 0; c < equ.size(); c++) { if (equ.at(c) == 'X'||equ.at(c)=='x') equ.replace(c, 1, to_string(X)); if (equ.at(c) == 'Y' || equ.at(c) == 'y') equ.replace(c, 1, to_string(Y)); } return equ; } int main() { Begin: cout.precision(5); string equation; int steps; float X1, X2, Y1, K, h, d; double change; bool debug = false, use_table = true, userres; cout << "What is the differential equation you want to use Euler's method on?\ny'= "; cin >> equation; cout << "Fill this in\n (y(x) = ___)\n | \n v \nx= "; cin >> X1; cout << "and this\n (y(" << X1 << ") = __)\n |\n v\n y= "; cin >> Y1; cout << "How many steps of accuracy do you want to use: "; cin >> steps; cout << "Last question, what is the value of X you want to use to solve Y" << endl; cin >> X2; h = (X2 - X1) / steps; cout << "The size of h is " << h << "." << endl; //create a new 2D Dynamic Array double** table = new double*[steps + 1]; for (int i = 0; i < steps + 1; ++i) table[i] = new double[4]; //fill in table with obtained information table = fill2Ddyrow(0,0,X1,Y1,0,table); //perform the Euler's process for the inputted amount of steps for (int t = 0; t < steps; t++) { K = evaluator(substitute(table[t][1], table[t][2], equation),debug); table[t][3] = K; d = K * h; table=fill2Ddyrow(t + 1, t + 1,X1+(h*(t + 1)),d + (table[t][2]),0,table); } //outputs the values in the table into the console cout << left << setw(11) << "step i" << setw(11) << "X1" << setw(11) << "Y1" << setw(11) << "K" << endl; for (int row = 0; row < steps + 1; row++) { cout << endl; for (int column = 0; column < 4; column++) { cout << setw(11) << table[row][column]; } } cout << endl; cout << "The Final Answer is " << table[steps][2] << endl; cout << "Done" << endl; cout << "Do you want to enter another Diffy-Q?, 1(True) or 0(False)" << endl; cin >> userres; if (userres == 1) goto Begin; system("pause"); } double** fill2Ddyrow(int row,int step, double X, double Y, double K,double** tablef) { tablef[row][0] = step; tablef[row][1] = X; tablef[row][2] = Y; tablef[row][3] = K; return tablef; }
(x^2)/(y-1) -1 -.5 4500 2 0
What is the differential equation you want to use Euler's method on?
y'= Fill this in
(y(x) = ___)
|
v
x= and this
(y(-1) = __)
|
v
y= How many steps of accuracy do you want to use: Last question, what is the value of X you want to use to solve Y
The size of h is 0.00066667.
step i X1 Y1 K
0 -1 -0.5 -0.66667
1 -0.99933 -0.50044 -0.66558
2 -0.99867 -0.50089 -0.6645
3 -0.998 -0.50133 -0.66341
4 -0.99733 -0.50177 -0.66233
5 -0.99667 -0.50221 -0.66125
6 -0.996 -0.50266 -0.66018
7 -0.99533 -0.5031 -0.6591
8 -0.99467 -0.50354 -0.65802
9 -0.994 -0.50397 -0.65695
10 -0.99333 -0.50441 -0.65588
11 -0.99267 -0.50485 -0.65481
12 -0.992 -0.50529 -0.65374
13 -0.99133 -0.50572 -0.65267
14 -0.99067 -0.50616 -0.65161
15 -0.99 -0.50659 -0.65054
16 -0.98933 -0.50702 -0.64948
17 -0.98867 -0.50746 -0.64842
18 -0.988 -0.50789 -0.64736
19 -0.98733 -0.50832 -0.6463
20 -0.98667 -0.50875 -0.64524
21 -0.986 -0.50918 -0.64419
22 -0.98533 -0.50961 -0.64313
23 -0.98467 -0.51004 -0.64208
24 -0.984 -0.51047 -0.64103
25 -0.98333 -0.5109 -0.63998
26 -0.98267 -0.51132 -0.63893
27 -0.982 -0.51175 -0.63789
28 -0.98133 -0.51217 -0.63684
29 -0.98067 -0.5126 -0.6358
30 -0.98 -0.51302 -0.63476
31 -0.97933 -0.51345 -0.63371
32 -0.97867 -0.51387 -0.63268
33 -0.978 -0.51429 -0.63164
34 -0.97733 -0.51471 -0.6306
35 -0.97667 -0.51513 -0.62957
36 -0.976 -0.51555 -0.62853
37 -0.97533 -0.51597 -0.6275
38 -0.97467 -0.51639 -0.62647
39 -0.974 -0.51681 -0.62544
40 -0.97333 -0.51722 -0.62441
41 -0.97267 -0.51764 -0.62339
42 -0.972 -0.51806 -0.62236
43 -0.97133 -0.51847 -0.62134
44 -0.97067 -0.51888 -0.62032
45 -0.97 -0.5193 -0.6193
46 -0.96933 -0.51971 -0.61828
47 -0.96867 -0.52012 -0.61726
48 -0.968 -0.52053 -0.61625
49 -0.96733 -0.52095 -0.61523
50 -0.96667 -0.52136 -0.61422
51 -0.966 -0.52176 -0.61321
52 -0.96533 -0.52217 -0.6122
53 -0.96467 -0.52258 -0.61119
54 -0.964 -0.52299 -0.61018
55 -0.96333 -0.5234 -0.60917
56 -0.96267 -0.5238 -0.60817
57 -0.962 -0.52421 -0.60716
58 -0.96133 -0.52461 -0.60616
59 -0.96067 -0.52502 -0.60516
60 -0.96 -0.52542 -0.60416
61 -0.95933 -0.52582 -0.60316
62 -0.95867 -0.52622 -0.60217
63 -0.958 -0.52663 -0.60117
64 -0.95733 -0.52703 -0.60018
65 -0.95667 -0.52743 -0.59918
66 -0.956 -0.52783 -0.59819
67 -0.95533 -0.52823 -0.5972
68 -0.95467 -0.52862 -0.59622
69 -0.954 -0.52902 -0.59523
70 -0.95333 -0.52942 -0.59424
71 -0.95267 -0.52981 -0.59326
72 -0.952 -0.53021 -0.59228
73 -0.95133 -0.5306 -0.59129
74 -0.95067 -0.531 -0.59031
75 -0.95 -0.53139 -0.58933
76 -0.94933 -0.53178 -0.58836
77 -0.94867 -0.53218 -0.58738
78 -0.948 -0.53257 -0.5864
79 -0.94733 -0.53296 -0.58543
80 -0.94667 -0.53335 -0.58446
81 -0.946 -0.53374 -0.58349
82 -0.94533 -0.53413 -0.58252
83 -0.94467 -0.53452 -0.58155
84 -0.944 -0.5349 -0.58058
85 -0.94333 -0.53529 -0.57961
86 -0.94267 -0.53568 -0.57865
87 -0.942 -0.53606 -0.57769
88 -0.94133 -0.53645 -0.57673
89 -0.94067 -0.53683 -0.57577
90 -0.94 -0.53722 -0.57481
91 -0.93933 -0.5376 -0.57385
92 -0.93867 -0.53798 -0.57289
93 -0.938 -0.53836 -0.57193
94 -0.93733 -0.53875 -0.57098
95 -0.93667 -0.53913 -0.57003
96 -0.936 -0.53951 -0.56908
97 -0.93533 -0.53989 -0.56813
98 -0.93467 -0.54027 -0.56718
99 -0.934 -0.54064 -0.56623
100 -0.93333 -0.54102 -0.56528
101 -0.93267 -0.5414 -0.56434
102 -0.932 -0.54177 -0.56339
103 -0.93133 -0.54215 -0.56245
104 -0.93067 -0.54252 -0.56151
105 -0.93 -0.5429 -0.56057
106 -0.92933 -0.54327 -0.55963
107 -0.92867 -0.54365 -0.55869
108 -0.928 -0.54402 -0.55775
109 -0.92733 -0.54439 -0.55682
110 -0.92667 -0.54476 -0.55589
111 -0.926 -0.54513 -0.55495
112 -0.92533 -0.5455 -0.55402
113 -0.92467 -0.54587 -0.55309
114 -0.924 -0.54624 -0.55216
115 -0.92333 -0.54661 -0.55124
116 -0.92267 -0.54698 -0.55031
117 -0.922 -0.54734 -0.54938
118 -0.92133 -0.54771 -0.54846
119 -0.92067 -0.54807 -0.54754
120 -0.92 -0.54844 -0.54662
121 -0.91933 -0.5488 -0.54569
122 -0.91867 -0.54917 -0.54478
123 -0.918 -0.54953 -0.54386
124 -0.91733 -0.54989 -0.54294
125 -0.91667 -0.55025 -0.54203
126 -0.916 -0.55062 -0.54111
127 -0.91533 -0.55098 -0.5402
128 -0.91467 -0.55134 -0.53929
129 -0.914 -0.5517 -0.53838
130 -0.91333 -0.55206 -0.53747
131 -0.91267 -0.55241 -0.53656
132 -0.912 -0.55277 -0.53565
133 -0.91133 -0.55313 -0.53474
134 -0.91067 -0.55349 -0.53384
135 -0.91 -0.55384 -0.53294
136 -0.90933 -0.5542 -0.53203
137 -0.90867 -0.55455 -0.53114
138 -0.908 -0.55491 -0.53023
139 -0.90733 -0.55526 -0.52934
140 -0.90667 -0.55561 -0.52844
141 -0.906 -0.55596 -0.52754
142 -0.90533 -0.55632 -0.52665
143 -0.90467 -0.55667 -0.52575
144 -0.904 -0.55702 -0.52486
145 -0.90333 -0.55737 -0.52397
146 -0.90267 -0.55772 -0.52308
147 -0.902 -0.55807 -0.52219
148 -0.90133 -0.55841 -0.5213
149 -0.90067 -0.55876 -0.52041
150 -0.9 -0.55911 -0.51953
151 -0.89933 -0.55945 -0.51864
152 -0.89867 -0.5598 -0.51776
153 -0.898 -0.56014 -0.51688
154 -0.89733 -0.56049 -0.516
155 -0.89667 -0.56083 -0.51512
156 -0.896 -0.56118 -0.51424
157 -0.89533 -0.56152 -0.51336
158 -0.89467 -0.56186 -0.51248
159 -0.894 -0.5622 -0.51161
160 -0.89333 -0.56254 -0.51073
161 -0.89267 -0.56289 -0.50986
162 -0.892 -0.56323 -0.50899
163 -0.89133 -0.56356 -0.50812
164 -0.89067 -0.5639 -0.50725
165 -0.89 -0.56424 -0.50638
166 -0.88933 -0.56458 -0.50551
167 -0.88867 -0.56492 -0.50465
168 -0.888 -0.56525 -0.50378
169 -0.88733 -0.56559 -0.50292
170 -0.88667 -0.56592 -0.50205
171 -0.886 -0.56626 -0.50119
172 -0.88533 -0.56659 -0.50033
173 -0.88467 -0.56693 -0.49947
174 -0.884 -0.56726 -0.49861
175 -0.88333 -0.56759 -0.49775
176 -0.88267 -0.56792 -0.4969
177 -0.882 -0.56825 -0.49604
178 -0.88133 -0.56859 -0.49519
179 -0.88067 -0.56892 -0.49434
180 -0.88 -0.56924 -0.49349
181 -0.87933 -0.56957 -0.49264
182 -0.87867 -0.5699 -0.49179
183 -0.878 -0.57023 -0.49094
184 -0.87733 -0.57056 -0.49009
185 -0.87667 -0.57088 -0.48924
186 -0.876 -0.57121 -0.4884
187 -0.87533 -0.57154 -0.48755
188 -0.87467 -0.57186 -0.48671
189 -0.874 -0.57219 -0.48587
190 -0.87333 -0.57251 -0.48503
191 -0.87267 -0.57283 -0.48419
192 -0.872 -0.57316 -0.48335
193 -0.87133 -0.57348 -0.48251
194 -0.87067 -0.5738 -0.48168
195 -0.87 -0.57412 -0.48084
196 -0.86933 -0.57444 -0.48
197 -0.86867 -0.57476 -0.47917
198 -0.868 -0.57508 -0.47834
199 -0.86733 -0.5754 -0.47751
200 -0.86667 -0.57572 -0.47668
201 -0.866 -0.57604 -0.47585
202 -0.86533 -0.57635 -0.47502
203 -0.86467 -0.57667 -0.4742
204 -0.864 -0.57699 -0.47337
205 -0.86333 -0.5773 -0.47254
206 -0.86267 -0.57762 -0.47172
207 -0.862 -0.57793 -0.4709
208 -0.86133 -0.57824 -0.47008
209 -0.86067 -0.57856 -0.46926
210 -0.86 -0.57887 -0.46844
211 -0.85933 -0.57918 -0.46762
212 -0.85867 -0.57949 -0.4668
213 -0.858 -0.57981 -0.46598
214 -0.85733 -0.58012 -0.46517
215 -0.85667 -0.58043 -0.46435
216 -0.856 -0.58074 -0.46354
217 -0.85533 -0.58105 -0.46273
218 -0.85467 -0.58135 -0.46192
219 -0.854 -0.58166 -0.46111
220 -0.85333 -0.58197 -0.4603
221 -0.85267 -0.58228 -0.45949
222 -0.852 -0.58258 -0.45868
223 -0.85133 -0.58289 -0.45788
224 -0.85067 -0.58319 -0.45707
225 -0.85 -0.5835 -0.45627
226 -0.84933 -0.5838 -0.45546
227 -0.84867 -0.58411 -0.45466
228 -0.848 -0.58441 -0.45386
229 -0.84733 -0.58471 -0.45306
230 -0.84667 -0.58501 -0.45226
231 -0.846 -0.58532 -0.45147
232 -0.84533 -0.58562 -0.45067
233 -0.84467 -0.58592 -0.44987
234 -0.844 -0.58622 -0.44908
235 -0.84333 -0.58652 -0.44829
236 -0.84267 -0.58681 -0.44749
237 -0.842 -0.58711 -0.4467
238 -0.84133 -0.58741 -0.44591
239 -0.84067 -0.58771 -0.44512
240 -0.84 -0.588 -0.44433
241 -0.83933 -0.5883 -0.44354
242 -0.83867 -0.5886 -0.44276
243 -0.838 -0.58889 -0.44197
244 -0.83733 -0.58919 -0.44119
245 -0.83667 -0.58948 -0.4404
246 -0.836 -0.58977 -0.43962
247 -0.83533 -0.59007 -0.43884
248 -0.83467 -0.59036 -0.43806
249 -0.834 -0.59065 -0.43728
250 -0.83333 -0.59094 -0.4365
251 -0.83267 -0.59123 -0.43572
252 -0.832 -0.59153 -0.43494
253 -0.83133 -0.59182 -0.43417
254 -0.83067 -0.5921 -0.43339
255 -0.83 -0.59239 -0.43262
256 -0.82933 -0.59268 -0.43185
257 -0.82867 -0.59297 -0.43108
258 -0.828 -0.59326 -0.4303
259 -0.82733 -0.59354 -0.42953
260 -0.82667 -0.59383 -0.42876
261 -0.826 -0.59412 -0.428
262 -0.82533 -0.5944 -0.42723
263 -0.82467 -0.59469 -0.42646
264 -0.824 -0.59497 -0.4257
265 -0.82333 -0.59525 -0.42493
266 -0.82267 -0.59554 -0.42417
267 -0.822 -0.59582 -0.42341
268 -0.82133 -0.5961 -0.42265
269 -0.82067 -0.59638 -0.42189
270 -0.82 -0.59667 -0.42113
271 -0.81933 -0.59695 -0.42037
272 -0.81867 -0.59723 -0.41961
273 -0.818 -0.59751 -0.41886
274 -0.81733 -0.59779 -0.4181
275 -0.81667 -0.59806 -0.41735
276 -0.816 -0.59834 -0.41659
277 -0.81533 -0.59862 -0.41584
278 -0.81467 -0.5989 -0.41509
279 -0.814 -0.59917 -0.41434
280 -0.81333 -0.59945 -0.41359
281 -0.81267 -0.59973 -0.41284
282 -0.812 -0.6 -0.41209
283 -0.81133 -0.60028 -0.41134
284 -0.81067 -0.60055 -0.4106
285 -0.81 -0.60082 -0.40985
286 -0.80933 -0.6011 -0.40911
287 -0.80867 -0.60137 -0.40836
288 -0.808 -0.60164 -0.40762
289 -0.80733 -0.60191 -0.40688
290 -0.80667 -0.60219 -0.40614
291 -0.806 -0.60246 -0.4054
292 -0.80533 -0.60273 -0.40466
293 -0.80467 -0.603 -0.40392
294 -0.804 -0.60327 -0.40319
295 -0.80333 -0.60353 -0.40245
296 -0.80267 -0.6038 -0.40172
297 -0.802 -0.60407 -0.40098
298 -0.80133 -0.60434 -0.40025
299 -0.80067 -0.6046 -0.39952
300 -0.8 -0.60487 -0.39879
301 -0.79933 -0.60514 -0.39805
302 -0.79867 -0.6054 -0.39733
303 -0.798 -0.60567 -0.3966
304 -0.79733 -0.60593 -0.39587
305 -0.79667 -0.6062 -0.39514
306 -0.796 -0.60646 -0.39442
307 -0.79533 -0.60672 -0.39369
308 -0.79467 -0.60698 -0.39297
309 -0.794 -0.60725 -0.39225
310 -0.79333 -0.60751 -0.39152
311 -0.79267 -0.60777 -0.3908
312 -0.792 -0.60803 -0.39008
313 -0.79133 -0.60829 -0.38936
314 -0.79067 -0.60855 -0.38864
315 -0.79 -0.60881 -0.38793
316 -0.78933 -0.60907 -0.38721
317 -0.78867 -0.60932 -0.38649
318 -0.788 -0.60958 -0.38578
319 -0.78733 -0.60984 -0.38506
320 -0.78667 -0.6101 -0.38435
321 -0.786 -0.61035 -0.38364
322 -0.78533 -0.61061 -0.38293
323 -0.78467 -0.61086 -0.38222
324 -0.784 -0.61112 -0.38151
325 -0.78333 -0.61137 -0.3808
326 -0.78267 -0.61163 -0.38009
327 -0.782 -0.61188 -0.37939
328 -0.78133 -0.61213 -0.37868
329 -0.78067 -0.61239 -0.37797
330 -0.78 -0.61264 -0.37727
331 -0.77933 -0.61289 -0.37657
332 -0.77867 -0.61314 -0.37586
333 -0.778 -0.61339 -0.37516
334 -0.77733 -0.61364 -0.37446
335 -0.77667 -0.61389 -0.37376
336 -0.776 -0.61414 -0.37306
337 -0.77533 -0.61439 -0.37236
338 -0.77467 -0.61464 -0.37167
339 -0.774 -0.61488 -0.37097
340 -0.77333 -0.61513 -0.37028
341 -0.77267 -0.61538 -0.36958
342 -0.772 -0.61562 -0.36889
343 -0.77133 -0.61587 -0.36819
344 -0.77067 -0.61612 -0.3675
345 -0.77 -0.61636 -0.36681
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