MATLAB实验第八次上机Word文档下载推荐.docx

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MATLAB实验第八次上机Word文档下载推荐.docx

x=solve('

x^4+2*x^2-15=0'

3^(1/2)

-3^(1/2)

i*5^(1/2)

-i*5^(1/2)

2.23607*i

-2.23607*i

…………………………………………………………….

2.

解析解

s='

x-sin(x)-exp(x)*cos(x)'

s=

x-sin(x)-exp(x)*cos(x)

x=solve(s)

1.4621214800914779232240323515507

1.46212

数值解

1.4)

Equationsolved.

fsolvecompletedbecausethevectoroffunctionvaluesisnearzero

asmeasuredbythedefaultvalueofthefunctiontolerance,and

theproblemappearsregularasmeasuredbythegradient.

<

stoppingcriteriadetails>

1.462121480439321

迭代法

M文件fun2.m

clear

x0=1.4;

x1=sin(x0)+exp(x0)*cos(x0);

whileabs(x1-x0)>

=0.00005

x0=x1;

x1=sin(x0)+exp(x0)*cos(x0);

end

x1

结果

fun2

x1=

1.462126234771429

vpa(x1,6)

1.46213

二分法

a=0;

b=1.45;

n=0;

whileb-a>

x=(a+b)/2;

n=n+1;

fa=a-sin(a)-exp(a)*cos(a);

fx=x-sin(x)-exp(x)*cos(x);

iffa*fx<

b=x;

else

a=x;

end

x,n=n-1

结果

fun1

1.449955749511719

n=

14

1.44996

另一个解略

……………………………………………………………………

3.

exp(-x)-sin(pi*x/2)+log(x)'

;

1.5493516167540306801165507666627

1.54935

……………………………………………………………….

4.

a=[-1,0,1;

-4,3,1;

1,3,2]

a=

-101

-431

132

det(a)

-18

p=poly(a)

p=

1.0000-4.0000-3.000018.0000

p=poly2str(p,'

x'

x^3-4x^2-3x+18

eig(a)

-2.0000

3.0000+0.0000i

3.0000-0.0000i

[y,r]=eig(a)

y=

-0.5774-0.2357+0.0000i-0.2357-0.0000i

-0.5774-0.2357-0.0000i-0.2357+0.0000i

0.5774-0.9428-0.9428

r=

-2.000000

03.0000+0.0000i0

003.0000-0.0000i

R=rank(a)

R=

3

n=inv(a)

-0.1667-0.16670.1667

-0.50000.16670.1667

0.8333-0.16670.1667

…………………………………………………..

5.

临时文件

fun1=inline('

x^3+3*sin(-x/3)-23'

);

fun2=inline('

x^3+3*x-23'

x1=fun1(pi),x2=fun1(5),x3=fun1(3.4)

5.408200468946500

x2=

99.013776126744702

x3=

13.586511915207851

x1=fun2(pi),x2=fun2(5),x3=fun2(3.4)

17.431054641069196

117

26.503999999999991

匿名函数

fun1=@(x)x^3+3*sin(-x/3)-23;

fun2=@(x)x^3+3*x-23;

永久文件

fun1.m

functiony=fun1(x)

y=x^3+3*sin(-x/3)-23;

fun2.m

functiony=fun2(x)

y=x^3+3*x-23;

6.

a=[1,4,7,20;

2,5,8,11;

3,-6,9,12];

b=[1;

3;

3];

c=rank(a),d=rank([a,b])

c=

d=

u=null(sym(a))

u=

161/12

5/6

-21/4

1

x=a\b

0

0.0373

0.5652

-0.1553

u=sym(a)\sym(b)

警告:

Systemisrankdeficient.Solutionisnotunique.

25/12

1/6

-1/4

7.

x=[1,1.4,1.8,2.2,2.6,3,3.4,3.8]

1.00001.40001.80002.20002.60003.00003.40003.8000

y=[2,-1.448,-1.664,-0.056,1.968,3,20.144,0.5520]

2.0000-1.4480-1.6640-0.05601.96803.000020.14400.5520

x1=[1.25,2.3,2.9,3.66]

1.25002.30002.90003.6600

y1=interp1(x,y,x1,'

linear'

y1=

-0.15500.45002.74207.4092

y2=spline(x,y,x1)

y2=

-0.64640.71901.205716.1500

spline'

x=[1,1.4,1.8,2.2,2.6,3,3.4,3.8,1.25,2.3,2.9,3.66]

Columns1through9

1.00001.40001.80002.20002.60003.00003.40003.80001.2500

Columns10through12

2.30002.90003.6600

y=[2,-1.448,-1.664,-0.056,1.968,3,20.144,0.5520,-0.6464,0.7190,1.2057,16.1500]

2.0000-1.4480-1.6640-0.05601.96803.000020.14400.5520-0.6464

0.71901.205716.1500

p=polyfit(x,y,4)

-6.950262.2790-192.3240242.1436-105.2824

poly2str(p,'

-6.9502x^4+62.279x^3-192.324x^2+242.1436x-105.2824

8.

symsx

s=int(exp(-x^2),-1,5)

(pi^(1/2)*(erf

(1)+erf(5)))/2

vpa(s,11)

1.6330510583

h=0.000001;

x=-1:

h:

5;

y=exp(-x.^2);

s=h*sum(y)

1.633051242203520

vpa(s,5)

1.6331

s=h*trapz(y)

1.633051058263760

9.

symst

s=int(exp(-0.5*t)*sin(t+pi/6),0,pi*3)

((2*3^(1/2)+1)*(exp(-(3*pi)/2)+1))/5

0.90084078782

h=pi/1000;

t=0:

pi*3;

y=exp(-0.5.*t).*sin(t+pi/6);

0.900840276606885

y='

exp(-0.5.*t).*sin(t+pi/6)'

s=quad(y,0,3*pi)

0.900840811006463

10.

y=dsolve('

D3y=-y'

'

y(0)=1,Dy(0)=0,D2y(0)=0'

exp(-t)/3+(2*exp(t/2)*cos((3^(1/2)*t)/2))/3

11.

fun=@(x,y)y-2*x/y;

[x,y]=ode23(fun,[0,1],[1])

0.080000000000000

0.180********0000

0.280000000000000

0.380000000000000

0.480000000000000

0.580000000000000

0.680000000000000

0.780000000000000

0.880000000000000

0.980000000000000

1.000000000000000

.0770********

1.166********0293

1.249017917208636

1.326676081253747

1.400034750953813

1.469738236869182

1.536284563268660

1.600068179713872

1.661407874348603

1.720565714193718

1.732154879417795

12.

fun=@(x,y)[y

(2);

-6*cos(x)];

ode23(fun,[-10,10],[5,0])

[x,y]=ode23(fun,[-10,10],[5,0])

-10.000000000000000

-9.999984109419911

-9.999904656519465

-9.999507392017236

-9.997521069506089

-9.987589456950357

-9.937931394171693

-9.823011698264244

-9.660813474879619

-9.460729774500120

-9.228030874486807

-8.964651209392159

-8.669191555479403

-8.335338*********

-7.945026707902023

-7.534135580254955

-7.098590248274665

-6.686765918941736

-6.351116143428428

-6.064078404739998

-5.816834208814697

-5.676579279755624

-5.536324350696551

-5.373707097371709

-5.165727528773497

-4.909807675114976

-4.583508333543399

-4.276309013996998

-3.969109694450596

-3.785877313496457

-3.644209936421614

-3.502542559346770

-3.329902814028738

-3.121191612349518

-2.880652050645896

-2.609412677193195

-2.305074556406769

-1.959395503555049

-1.548052236437003

-1.007685620871909

-0.648329535937590

-0.288973451003272

0.026695537887512

0.300568916557177

0.535176937187460

0.723543961635943

0.877312726974181

.0775********

1.324344071307815

1.634484898385757

1.955463740046763

2.276442581707769

2.469137613521180

2.602773107181954

2.736408600842728

2.896537924347151

3.094745633376593

3.325768726230144

3.587505914509060

3.881161418314442

4.212702926788669

4.599180775684407

5.108837174059754

5.487848523711013

5.866859873362272

6.200978970945136

6.489433181994937

6.738394722201685

6.882797275400684

.027*********

7.189********5368

7.396379056423532

7.651474921421556

7.976146768180901

8.304280982143922

8.550804724211686

8.746234647689784

8.881549241653310

9.016863835616837

9.176********4311

9.373476519950946

9.603796908489754

9.864848957890619

10.000000000000000

5.0000000000000000

5.0000000006356260.000080000412110

5.0000000228829070.000480014835347

5.0000006108989170.002480395940464

5.0000154768055770.012490016399744

5.0003887402727680.062729765988340

5.0098245486332430.318564990035898

.0816********

5.3079413752415691.861033444504114

5.7985550246162473.048473276894549

6.6699929290072004.437014602410657

.0379********

10.0111250073972837.378306529500154

12.6901253711142198.582014924615818

16.1963322498005139.238497672087590

19.9691544139016458.958461674000525

23.6170376367415717.630130032011948

26.3649160732226805.618043483159200

27.9279126974898523.668967408411018

28.7345333613971191.957557154672697

.0437********

.0714********

29.002319905912568-0.814292116839208

28.814731710854208-1.473350149009797

28.435981825387298-2.132********3079

27.819762614236211-2.621589449547680

26.936160651409942-2.688135353573485

26.175********5613-2.176********3862

25.651397927203703-1.155********2304

25.512240983073792-0.341307459132607

25.5136534848150910.372132415289034

25.6204153740232951.143482092578525

25.9030849179068532.139********6603

26.4791788365964393.384867129674014

27.4657960455782274.81039

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