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NO.7

>> A=[1,4,8,13;-3,6,-5,-9;2,-7,-12,-8] A =

1 4 8 13 -3 6 -5 -9 2 -7 -12 -8

>> B=[5,4,3,-2;6,-2,3,-8;-1,3,-9,7] B =

5 4 3 -2 6 -2 3 -8 -1 3 -9 7

>> C=A*B' C =

19 -82 30 12 27 3 -38 54 29

>> D=A.*B D =

5 16 24 -26 -18 -12 -15 72 -2 -21 108 -56 >> NO.8

>> den=conv([1,0,2],conv([1,4],[1,2]))

den =

1 6 10 12 16 num=[1,0,1,1];

>> [q,r]=deconv(den,num) q =

1 6 r =

0 0 9 5 10 >> NO.9

>> A=[10,15,8;5,16,35;16,8,26] A =

10 15 8 5 16 35 16 8 26

>> (A>=10)&(A<=20)

ans =

1 1 0 0 1 0 1 0 0 >> NO.10 x =

1 2 3 4

>> x(1)

ans =1

>> x(3)

ans =3

>> x(5)

ans = 5

5 6 7 >> x(4:end)

ans = 4 5 6 7 >> x(x>70)

ans =

Empty matrix: 1-by-0 >>

ʵÑé¶þ

?3sinx??£¬°Ñx?0~2?Çø¼ä·ÖΪ125µã£¬»­³öÒÔxΪºá×ø1. Éèy?cosx?0.5?2??1?x????±ê£¬yΪ×Ý×ø±êµÄÇúÏß¡£ 2. Éèx?zsin3z,y?zcos3z£¬ÒªÇóÔÚz??45~45Çø¼äÄÚ»­³öx,y,zÈýάÇúÏß¡£ 3. Éèz?xe222?x?y??£¬Çó¶¨ÒåÓòx?[?2,2],y?[?2,2]ÄÚµÄzÖµ£¨Íø¸ñÈ¡0.1¼û·½£©

£¬

²¢»æÖÆÈýάÇúÃæ¡£

4. Éèz1?0.05x?0.05y?0.1£¬»­³öz1µÄÈýάÇúÃæÍ¼£¬²¢µþÔÚÉÏÌâµÄͼÖС£ 5. Éèx?cos?t?,y?sin?Nt???£¬ÈôN?2,??0,?3,?2,?£¬ÔÚ4¸ö×ÓͼÖзֱð

»­³öÆäÇúÏß¡£

?x2?y2?z2?646. »æÖƿռäÇúÏߣº?

y?z?0?7. »æÖÆ??sin(2?)cos(2?)µÄ¼«×ø±êͼ¡£

8. ÔÚ0?x?2?Çø¼äÄÚ£¬»æÖÆÇúÏßy?2e?0.5xsin(2?x)¡£

Èý¡¢ÊµÑé³ÌÐò£º

£¨1£©

x=linspace(0,2*pi,125);

y=cos(x).*(0.5+3*sin(x)./(x.^2+1)); plot(x,y)

£¨2£©

t=-45:0.01:45; x=t.*sin(3*t);

y=t.*cos(3*t); z=t;

plot3(x,y,z)

£¨3£© x=-2:0.1:2; y=x;

[X,Y]=meshgrid(x,y);

Z=(X.^2)*exp(-(X.^2+Y.^2)); surf(Z)

£¨4£© x=-2:0.1:2; y=x;

[X,Y]=meshgrid(x,y);

Z=X.^2.*exp(-(X.^2+Y.^2)); surf(Z);hold on

Z2=0.05*X-0.05*Y+0.1; surf(Z2)

£¨5£© N=2;

t=0:pi/20:2*pi; x=cos(t);

a=0;y=sin(N*t+a);subplot(2,2,1);plot(x,y) a=pi/3;y=sin(N*t+a);subplot(2,2,2);plot(x,y) a=pi/2;y=sin(N*t+a);subplot(2,2,3);plot(x,y) a=pi;y=sin(N*t+a);subplot(2,2,4);plot(x,y)

£¨6£©

t=0:0.01:2*pi; x=8*sin(t);

y=4*sqrt(2).*cos(t); z=-4*sqrt(2).*cos(t); plot3(x,y,z)

£¨7£©

t=0:pi/100:2*pi; y=sin(2*t).*cos(2*t); polar(t,y) £¨8£©

x=0:pi/100:2*pi;

y=2*exp(-0.5*x).*sin(2*pi*x);

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