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1. Procedimiento

1. Realizar las siguientes fguras en 2D:

y(t) = x

x=-10:0.001:10

!lot(x)

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y(t) = x"2:

x=-10:0.001:10

!lot(x."2)

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y(t) = x"#:

x=-10:0.001:10

!lot(x."#)

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y(t) = cos(t):

x=-10:0.001:10

!lot(cos (x))

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y(t) = sin(t):

x=-10:0.001:10

!lot(sin (x))

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y(t) = tan(t):

x=-10:0.001:10

!lot(tan (x))

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2. Realizar las siguientes fguras en #D:

$(t) = cos(t):

close all

clc

clear all

%x&y' = mesgrid(-2:0.1:2& -2:0.1:2)

z=cos(x)

sur(x&y&z)

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*n !ara+olide i!er+,lico

close all

clc

clear all

%x&y' = mesgrid(-2:0.1:2& -2:0.1:2)

z=x."2-y."2

sur(x&y&z)

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*n cardiode

close all

clc

clear all

set u! mes

n=100

x=lins!ace(-2&2&n)

y=lins!ace(-2&2&n)

z=lins!ace(-2&2&n)

%&&$'=ndgrid(x&y&z)

/om!ute unction at eery !oint in mes

= ( ."2 3 456 .7 ."2 3 $."2 -1 )."# - ."2 .7 $."# - 45(80) .7 ."2 .7 $."#

/generate !lot

1 = fgure

isosurace(&0)

ie9(%-;.< 2')

set(fndo+(>?y!e>&>!atc>)&>aceolor>&%.#1 .6 .

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#. Realizar las siguientes o!eraciones matem @aticas:

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(x) = 6x"(-#5;):

x=-10:0.001:10;

plot(x.^-3/7).*4

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(x) = x"#3x"23x3