ejer 1 %1. Realice un programa que reciba 8 valores y %los almacene en un vector y los imprima. v=[zeros(1,8)] !or i=1"8 !or i=1"8 p=input(#ingrese p=input(#ingrese numero" #) # ) v(1,i)=p en$ $isp(v)
ejer 2 %o$i!ique el programa $el problema (1) %para que encuentre el menor elemento $el arreglo. v=[zeros(1,8)] !or i=1"8 !or i=1"8 p=input(#ingrese p=input(#ingrese numero" #) # ) v(1,i)=p en$ m=min(min(v)) $isp(m)
ejer 3 %&esarrolle un programa que genere un arreglo $e numeros %$e tama'o y calcule la suma %$e los elementos $e las posiciones impares. n=input(#ingrese n=input(#ingrese la canti$a$ $e terminos" # ) s= v=[zeros(1,n)] !or i=1"n !or i=1"n p=input(#ingrese p=input(#ingrese numero" #) # ) v(1,i)=p i! (*1)+i i! (*1)+i s=p-s en$ en$ $isp(s)
ejer 4
%Desarrolle un programa que calcule la suma del menor y mayor elemento en un arreglo de %tamaño N. n=input('ingrese tamaño de vector: '); v=zeros(!n); "or i=:n; p=input('ingrese numero: ');
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v(!i)=p; end mi=min(min(v)); ma=ma#(ma#(v)); s=ma$mi; "print"('la suma del ma#imo y del minimo es %g n'!s);
ejer 5 %Realice un algoritmo que !orme un vector $el que no se sabe el numero $e elementos. l %programa $ebe calcular el prome$io $e los elementos y !ormar $os nuevos arreglos, uno %con los elementos menores o iguales al prome$io y otro con los mayores. n=input(#ingrese n=input( #ingrese tama'o $el vector" # ) v=zeros(1,n) s= !or i=1"n !or i=1"n b=input(#ingrese b=input( #ingrese numero" #) # ) v(1,i)=b s=s-b en$ pro=(s/n) vma0=zeros(1,n) vmin=zeros(1,n) !or i=1"n !or i=1"n i! v(1,i)pro i! v(1,i)pro vma0(1,i)=v(1,i) else vmin(1,i)=v(1,i) en$ en$ !print!(#el !print!( #el prome$io es #) # ) $isp(pro) !print!(#y !print!( #y los elementos mayores que el prome$io son" # ) $isp(vma0) !print!(#y !print!( #y los elementos menores o iguales que el prome$io son" # ) $isp(vmin)
ejer 6 %labore un programa que calcule la varianza $e un grupo $e $atos positivos $e tama'o %$esconoci$o.
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pro=(s/n) varianza=((s*pro)+2)/n !print!(#la !print!( #la varianza $e los $atos son " %g 3n# ,varianza)
ejer 7 %labore un programa que encuentre la posicion $el elemento mayor n=input(#ingrese n=input( #ingrese tama'o $el vector " # ) ve=zeros(1,n) !or i=1"n !or i=1"n t=input(#ingrese t=input(#ingrese terminos" #) # ) ve(1,i)=t en$ m=ma0(ma0(ve)) !or i=1"n !or i=1"n i! ve(1,i)==m i! ve(1,i)==m !=i en$ en$ !print!(#el !print!( #el ma0imo valor es %g y su posicion es la !ila 1 y la columna %g3n#,m,!) %g3n# ,m,!)
ejer 8 %$os vectores a y b $e tama'o n genere un nuevo vector p $e igual %tama'o cuya componente i*nesima p4 sea el pro$ucto $e las componentes %i*esima $e a y b (p4=a4b4) n=input(#ingrese n=input( #ingrese el tama'o $e vector# ) a=!loor(15ran$(1,1)) b=!loor(15ran$(1,1)) p= zeros(1,n) !or i=1"n !or i=1"n p(1,i)=a(1,i)5b(1,i) en$ $isp(p)
ejer 9 %para que el arreglo 6 sea genera$o me$iante el %pro$ucto $e las componentes $e los arreglos 7 y pero toma$os en or$en inverso, es %$ecir, el pro$ucto $el primer elemento $e 7 con el 9ultimo elemento $e $el segun$o %elemento $e 7 con el pen9ultimo $e y asi99 sucesivamente n=input(#ingrese n=input( #ingrese el tama'o $e vector# )
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!or i=1"n !or i=1"n $=a(1,i) p(1,i)=c5$ en$
en$ $isp(p)
ejer 10 %&esarrolle un programa que sume los elementos $e un vector $e tama'o , e0cepto el %primero, el $el me$io y el 9ultimo. (:ue pasa si es par;) n=input(#ingrese n=input( #ingrese tamo'o $e vector" # ) s= z=zeros(1,n) !or i=1"n !or i=1"n 0=input(#ingrese 0=input(#ingrese numero" #) # ) z(1,i)=0 en$ !or i=2"n*1 !or i=2"n*1 s=s-z(1,i) en$ i! i==n/2 i! i==n/2 sum=s else sum=s*z(1,ceil(n/2)) en$ $isp(sum)
ejer 11 %
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ejer 12 %escriba un programa que escriba si un vector es simetrico n= input(#ingrese input(#ingrese tama'o $el vector" # ) 0= zeros(1,n) !or i=1"n !or i=1"n 0(1,i) =input(#ingrese =input( #ingrese numero" #) # ) en$ =1 $etener=1 >?ile ( >?ile ( = n/2)@ ($etener ==1) i! 0()A=0(n-1*) i! 0()A=0(n-1*) $etener = en$ =-1 en$ $isp(0) i! ($etener i! ($etener ==1) $isp(#el $isp(#el vector es simetrico# ) else $isp(#el $isp(#el vector no es simetrico# ) en$
ejer 13 %$etermine si el vector ingresa$o es uribista n=input(#ingrese n=input( #ingrese tam'o $e vector" # ) p=n 7=zeros(1,n) !or i=1"n !or i=1"n b=input(#ingrese b=input(#ingrese numero" #) # ) 7(1,i)=b en$ s= =1 >?ile =n >?ile =n [elemento, repitencia]=!in$(7==7()) !print!(#l !print!(#l elemento %g se repite %g veces3n#,7(),lengt?(repitencia)) veces3n# ,7(),lengt?(repitencia)) 7(repitencia)=[] n=lengt?(7) i! lengt?(repitencia)s i! lengt?(repitencia)s y=lengt?(repitencia) en$ s=lengt?(repitencia) en$ i! y i! y (p/2)
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ejer 14 %&a$os $os arreglos B y C realice un programa que genere B intercepta$o C . n=input(#ingrese n=input( #ingrese tama'o $e primer vector" # ) 0=zeros(1,n) y=zeros(1,m) !or i=1"n !or i=1"n a=input(#ingrese a=input(#ingrese numero $e primer vector"# ) 0(1,i)=a en$ m=input(#ingrese m=input( #ingrese tama'o $el segun$o vector" # ) !or i=1"m !or i=1"m b=input(#ingrese b=input(#ingrese numero $e segun$o vector"# ) y(1,i)=b en$ <=intersect(0,y) $isp(#la $isp(#la interceccion $e los 2vectores es# ) $isp(<)
ejer 15 %scriba un programa que $a$o un arreglo uni$imensional y su tama'o, elimine sus elementos %repeti$os, $eDan$o un elemento en ca$a caso n=input(#ingrese n=input( #ingrese tama'o $e vector" # ) a=zeros(1,n) !or i=1"n !or i=1"n q=input(#ingrese q=input(#ingrese elemento $el vector" # ) a(1,i)=q en$ =1 >?ile =n >?ile =n D=1 >?ile D=n >?ile D=n i! A=D i! A=D i! a()==a(D) i! a()==a(D) a(D)=[] n=lengt?(a) en$
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en$ $isplay(a)
ejr 16 %&a$o un arreglo $e tamaAno , encuentre la mo$a, es $ecir, el valor que se presenta mas %numero $e veces entre sus elementos. n=input(#ingrese n=input( #ingrese tam'o $e vector" # ) 7=zeros(1,n) !or i=1"n !or i=1"n b=input(#ingrese b=input(#ingrese numero" #) # ) 7(1,i)=b en$ m=mo$e(7) !print!(#el !print!( #el elemento que mas se repite es %g 3n# ,m)
ejer 17 % sucesion $e !ibonacci n=input(#ingrese n=input( #ingrese numero $e elementos $e !ibonacci" # ) !=zeros(1,n) !(1)=1!(2)=1 !or =E"n !or =E"n !()=!(*2)-!(*1) en$ $isp(!)
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else
pa=pa-1 en$
en$ s= =1 >?ile =n >?ile =n [elemento, repitencia]=!in$(7==7()) !print!(#l !print!(#l elemento %g se repite %g veces3n#,7(),lengt?(repitencia)) veces3n# ,7(),lengt?(repitencia)) 7(repitencia)=[] n=lengt?(7) i! lengt?(repitencia)=2 i! lengt?(repitencia)=2 s=s-1 en$ en$ !print!(#el !print!( #el numero $e $atos repeti$os son %g y la canti$a $e impares son %g y los pares %g 3n#,s,in,pa) 3n# ,s,in,pa)
ejer 19 %&esarrolle un programa que lea $os arreglos 7 y %y !orme un nuevo arreglo B cuyos %elementos correspon$en a la union $e los %conDuntos $e!ini$os por 7 y p=input(#ingrese p=input( #ingrese tama'o $e primer vector" # ) 0=zeros(1,p) !or i=1"p !or i=1"p t=input(#ingrese t=input( #ingrese numero $e primer vector"# ) 0(1,i)=t en$ m=input(#ingrese m=input( #ingrese el tama'o $el segun$o vector y=zeros(1,m-p) !or i=p-1"m-p !or i=p-1"m-p b=input(#ingrese b=input( #ingrese numero $e segun$o vector"# ) y(1,i)=b
" # )
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en$ en$ D=D-1 en$ =-1 en$ $isplay(a)
ejer 20 %scriba un programa que lea el tama'o $e una matriz %y sus elementos y calcule la matriz transpuesta m=input(#ingrese m=input( #ingrese canti$a$ $e !ilas $e la matriz" # ) n=input(#ingrese n=input( #ingrese canti$a$ $e columnas $e la matriz" # ) v=zeros(m,n) !or =1"m !or =1"m a= !print!(#.....ingrese !print!(#.....ingrese elementos $e la !ila %g...... 3n# ,a) !or i=1"n !or i=1"n v(,i)=input(#ingrese v(,i)=input( #ingrese elemento $e la !ila" # ) en$ en$ trasp=v# $isp(#la $isp(#la traspuesta es" # ) $isp(trasp)
eje 21 %
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en$ en$ !or =1"m !or =1"m !or i=1"n !or i=1"n i! v(,i)==mi i! v(,i)==mi z= >=i en$ en$ en$ !print!(#el !print!( #el mayor es %g y esta en la !ila %g y la columna %g 3n# ,ma,0,y) !print!(#y !print!( #y el menor es %g y esta en la !ila %g y la columna %g 3n#,mi,z,>) 3n# ,mi,z,>)
ejer 22 %Faga un programa que lea el tama'o $e una matriz y sus elementos %y convierta la matriz en un arreglo uni$imensional. %Ga conversion $ebe ?acerse por las !ilas, es $ecir, mover la %primera !ila $el vector, a continuacion la segun$a la, etc m=input(#ingrese m=input( #ingrese canti$a$ $e !ilas $e la matriz" # ) n=input(#ingrese n=input( #ingrese canti$a$ $e columnas $e la matriz" # ) v=zeros(m,n) !or =1"m !or =1"m a= !print!(#.....ingrese !print!(#.....ingrese elementos $e la !ila %g...... 3n# ,a) !or i=1"n !or i=1"n v(,i)=input(#ingrese v(,i)=input( #ingrese elemento $e la !ila" # ) en$ en$ b=[v(")]# $isp(b)
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!or i=1"n !or i=1"n v(,i)=input(#ingrese v(,i)=input( #ingrese elemento $e la !ila" # ) en$
en$ b=[v(")] $isp(b)
ejer 26 %scriba un programa que genere la siguiente matriz" %a) Ga primera !ila y la primera columna tienen como elementos %los numeros $el al n . %b) Gos $emas elementos se obtienen $e multiplicar ca$a elemento %$e la !ila uno por ca$a elemento $e la columna uno n=input(#ingrese n=input( #ingrese tama'o $e la matriz cua$ra$a " # ) v=zeros(n-1) v(1,1)= !or =1"n !or =1"n v(1,-1)= v(-1,1)= en$ !or =2"n-1 !or =2"n-1 !or i=2"n-1 !or i=2"n-1 v(i,)=((v(1,i))5(v(,1))) en$ en$ $isp(v)
eje 27 %Realice un programa que $etermine si una matriz 7 es simitrica %(7 es simetrica si 7#=7). m=input(#ingrese m=input( #ingrese canti$a$ $e !ilas $e la matriz" # ) n=input(#ingrese n=input( #ingrese canti$a$ $e columnas $e la matriz" # ) v=zeros(m,n)
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n=input(#ingrese n=input( #ingrese canti$a$ $e columnas $e la matriz" # ) v=zeros(m,n) !or =1"m !or =1"m a= !print!(#.....ingrese !print!(#.....ingrese elementos $e la !ila %g...... 3n# ,a) !or i=1"n !or i=1"n v(,i)=input(#ingrese v(,i)=input( #ingrese elemento $e la !ila" # ) en$ en$ i! (v#)==*v i! (v#)==*v $isp(#la $isp(#la matris es antisimetrica# ) else $isp(#la $isp(#la matris no es antisimetrica# ) en$
ejer 29 %
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m=input(#ingrese m=input( #ingrese canti$a$ $e !ilas $e la matriz" # ) n=input(#ingrese n=input( #ingrese canti$a$ $e columnas $e la matriz" # ) v=zeros(m,n) !or =1"m !or =1"m a= !print!(#.....ingrese !print!(#.....ingrese elementos $e la !ila %g...... 3n# ,a) !or i=1"n !or i=1"n v(,i)=input(#ingrese v(,i)=input( #ingrese elemento $e la !ila" # ) en$ en$ a=tril(v) $isp(#la $isp(#la matriz triangular in!erior es" # ) $isp(a)