Subject: mailing-list for TeXmacs Users
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From : luis jaime salazar ramÃrez <address@hidden>- To: address@hidden
- Subject: Re: [TeXmacs] Un salto de página indeseado
- Date: Sun, 10 Jul 2011 21:28:18 -0500
Good day for all:
I'm thanked for your help. I present excuses for the latter last answer.
I send you the archive for your analisis and its related output, i
don't believe that this problem be related with de images, moreover,
send you the archive. You can review this.
Thanks other again.
luis jaime
El vie, 17-06-2011 a las 13:39 -0600, Adrian S. escribió:
> You can manually insert page breaks using format->break->page break;
> this will help TeXmacs decide where to put page breaks. Doing this
> and resizing the images might be enough.
>
> -Adrián.
>
> 2011/6/17 Adrian S. <address@hidden>:
> > I think that the problem, as already mentioned, is the images.
> > Alternate solutions are:
> >
> >
> >
> > **Change the size of the images (go to the right of the image, and
> > then press back space. And write .3par or 1in or 3cm or whatever size
> > you think works.
> > <image|<tuple|<raw-data>|jpg>|.3par|||>
> >
> > **Insert a float object, this will position the figure in
> > format-->insertion-->floating figure
> > This will have the effect of TeXmacs positioning the image somewhere
> > in your quiz, not necesarilly right after, but making the page break
> > and the text flow more naturally. However, in that case, TeXmacs will
> > decide how to break the page, as mentioned before.
> >
> > Hope this helps a bit.
> > Peace.
> > -Adrian.
> >
> > 2011/6/17 Alvaro Tejero Cantero <address@hidden>:
> >> My experience with floating environments and large figures is that
> >> page breaking becomes extremely unpredictable.
> >>
> >> Mi experiencia con figuras flotantes grandes es que los saltos de
> >> página se vuelven impredecibles.
> >>
> >> Un saludo,
> >>
> >> -á.
> >>
> >> PS. Luis, si puede escribir en inglés serÃa un alivio para todos.
> >>
> >>
> >> 2011/6/17 Alvaro Tejero Cantero <address@hidden>:
> >>> Translation:
> >>>
> >>> Good morning appreciated colleagues.
> >>>
> >>> I have a template to prepare quizzes and it works very well. However
> >>> at times something like in the attached pdf happens:
> >>>
> >>> there is an unwanted page break. What is the reason?
> >>>
> >>> The solution is enclosed in a folded environment.
> >>>
> >>> Thanks for the time you take to solve this issue.
> >>>
> >>> --
> >>> Cordially,
> >>>
> >>>
> >>>
> >>> Luis Jaime Salazar RamÃrez
> >>> Linux user: #480813
> >>> Ubuntu user: #24901
> >>>
> >>> -á.
> >>>
> >>>
> >>>
> >>> 2011/6/17 luis salazar <address@hidden>:
> >>>> Buenos dÃas apreciados colegas:
> >>>>
> >>>> Resulta que tengo una plantilla para realizar quizes y me funciona muy
> >>>> bien,
> >>>> pero en ocasiones sucede algo como lo que se muestra en el pdf adjunto:
> >>>>
> >>>> hay un salto de página indeseado. ¿A qué se debe?
> >>>>
> >>>> La solución está encerrada en un entorno plegado: plegado/entorno.
> >>>>
> >>>> Gracias por el tiempo que se toman para solucionar la duda.
> >>>> --
> >>>> Cordialmente,
> >>>>
> >>>>
> >>>>
> >>>> Luis Jaime Salazar RamÃrez
> >>>> Linux user: #480813
> >>>> Ubuntu user: #24901
> >>>>
> >>>
> >>
> >
<TeXmacs|1.0.7.3> <style|<tuple|exam|maxima>> <\body> <tabular|<tformat|<cwith|1|5|1|1|cell-halign|c>|<twith|table-halign|l>|<twith|table-width|1par>|<twith|table-hmode|exact>|<table|<row|<cell|<strong|UNIVERSIDAD PEDAGÓGICA Y TECNOLÓGICA DE COLOMBIA>>>|<row|<cell|<strong|FACULTAD DE CIENCIAS BÁSICAS>>>|<row|<cell|<strong|ESCUELA DE MATEMÁTICAS Y ESTADÍSTICA>>>|<row|<cell|<strong|CÁLCULO II>>>|<row|<cell|Docente: \ Luis Jaime Salazar Ramírez>>>>> \; <tabular|<tformat|<twith|table-width|1par>|<twith|table-hmode|exact>|<cwith|1|1|1|1|cell-bborder|.5pt>|<cwith|1|1|1|1|cell-halign|l>|<cwith|1|1|2|2|cell-halign|r>|<cwith|1|1|2|2|cell-bborder|.5pt>|<table|<row|<cell|Habilitación>|<cell|junio de 2011>>>>> <\exercise> Determine el valor de la integral <math|<big|int><rsub|1><rsup|2><frac|\<mathd\>x|(2-x)(x+1)>> </exercise> <\unfolded-env> <strong|Solución:> <|unfolded-env> La integral se soluciona por fracciones parciales de la siguiente forma: \ Primero determinamos las fracciones parciales <with|mode|math|<frac|1|(2-x)(x+1)>=<frac|A<rsub|1>|2-x>+<frac|A<rsub|2>|x+1>> pasando el denominador de la izquierda a multiplicar toma la forma <math|1=A<rsub|1>(x+1)+A<rsub|2>(2-x)> \ si <math|x=-1> entonces <math|1=A<rsub|1>(-1+1)+A<rsub|2>(2-(-1))> lo que nos da que <math|A<rsub|2>=-<frac|1|3>> y por otro lado si <math|x=2> se tiene que <math|1=A<rsub|1>(2+1)+A<rsub|2>(2-2)> de donde <math|A<rsub|1>=<frac|1|3>>. \ Así la integral original se puede reescribir como <with|mode|math|<big|int><rsub|1><rsup|2><frac|\<mathd\>x|(2-x)(x+1)>=<big|int><rsub|1><rsup|2><frac|1/3|2-x>\<mathd\>x+<big|int><rsub|1><rsup|2><frac|-1/3|x+1>=<frac|1|3><left|[><big|int><rsub|1><rsup|2><frac|1|2-x>\<mathd\>x-<big|int><rsub|1><rsup|2><frac|1|x+1><right|]>> lo que nos da <with|mode|math|=<frac|1|3><left|[>-ln\|2-x\|-ln\|x+1\|<right|]><rsub|1><rsup|2>>, se ve que hay problema para evaluar <math|2> en el primer logaritmo natural puesto que no es posible evaluarlo directamente, así reescribimos <with|mode|math|=<frac|1|3><left|(>-lim<rsub|b\<rightarrow\>2<rsup|->>ln\|2-x\|<right|]><rsub|1><rsup|b>-<left|[>ln\|x+1\|<right|]><rsub|1><rsup|2>)>, lo que nos lleva a <with|mode|math|=<frac|1|3><left|[>-lim<rsub|b\<rightarrow\>2<rsup|->>ln\|2-b\|+ln1-ln(3)+ln(1)<right|]>> (Nótese que es <math|x\<rightarrow\>2<rsup|->> puesto que <math|1\<leq\>x\<leq\>2>), el límite va para <math|-\<infty\>> puesto que nos estamos acercando a cero por derecha así toda la expresión es <math|+\<infty\>>, es decir esta área no tiene medida finita. </unfolded-env> <\exercise> Halle el área entre las curvas <math|y=3x+2> e <math|y=x<rsup|2>+4> </exercise> <\unfolded-env> <strong|Solución:> <|unfolded-env> Para determinar los puntos de corte se requiere tanto hacer la gráfica como confirmar la información por método analítico. \ Veamos la figura <reference|fig-areaentrecurvas>: 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De la figura se puede ver que los puntos de corte están en <math|x=1> y <math|x=2>, lo que se puede confirmar por método analítico: \ para ambas funciones cuando se cortan sus valores de <math|y> deben ser iguales por tanto igualamos las dos funciones <math|3x+2=x<rsup|2>+4> que reordenando queda <math|x<rsup|2>-3x+4-2=0>, es decir <with|mode|math|x<rsup|2>-3*x+2=0>, cuadrática que se puede factorizar como <math|(x-1)(x-2)=0> de donde dos números son iguales a cero si uno o ambos son cero, es decir, <math|x-1=0\<vee\>x-2=0> lo que nos resulta en <math|x=1> y <math|x=2>. El área queda entonces <math|A=<big|int><rsub|1><rsup|2>(3x+2-x<rsup|2>-4)\<mathd\>x>, véase que la función que está por encima en este intervalo es la línea recta, <with|mode|math|A=<big|int><rsub|1><rsup|2>(-2+3x-x<rsup|2>)\<mathd\>x=-2x+3<frac|x<rsup|2>|2>-<frac|x<rsup|3>|3><right|]><rsub|1><rsup|2>> lo que nos da <math|=-2(2)+3<frac|2<rsup|2>|2>-<frac|2<rsup|3>|3>-(-2(1)+3<frac|1|2>-<frac|1|3>)=<frac|1|6>>, que es el valor del área entre las curvas. <\folded-env> \; <|folded-env> <\session|gnuplot|default> <\output> This is a TeXmacs interface for GNUplot. </output> <\unfolded-io> GNUplot]\ <|unfolded-io> set grid; unset key;set style line 1 lc rgb 'blue' lt 1 lw 3;set style line 2 lc rgb 'red' lt 1 lw 3;plot [0:2.5][2:10] 3*x+2 ls 1, x**2+4 ls 2 <|unfolded-io> 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</unfolded-io> <\input> GNUplot]\ <|input> \; </input> </session> </folded-env> </unfolded-env> <\exercise> Determine el volumen del sólido de revolución generado al hacer girar <math|x=y<rsup|2>+1> en torno al eje <math|y> para <math|x> entre cero y el punto de corte con el eje <math|x>. </exercise> <\unfolded-env> <strong|Solución:> <|unfolded-env> La gráfica es la figura <reference|fig-volumengiroy>: 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De la gráfica se puede ver que la región de integración es <math|x\<in\>[0,1]> pero en este intervalo no hay curva que integrar de modo que <math|V> no es posible calcularlo, puesto que cuando <math|x=0>, <math|y> no tiene valor real y cuando <math|x=1>, <math|y=0> <\folded-env> \; <|folded-env> <\session|gnuplot|default> <\unfolded-io> GNUplot]\ <|unfolded-io> set grid; set samples 5000;set style line 1 lc rgb 'blue' lt 1 lw 3; plot[.5:3] sqrt(x-1) ls 1, -sqrt(x-1) ls 1 <|unfolded-io> 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</unfolded-io> <\input> GNUplot]\ <|input> \; </input> </session> </folded-env> </unfolded-env> <\exercise> Halle el volumen del sólido generado por <math|y=<frac|1|x<rsup|3>>> al rotar al rededor del eje <math|y> para <math|x\<in\>[1,\<infty\>)> </exercise> <\unfolded-env> <strong|Solución:> <|unfolded-env> hacemos la gráfica de la función y nos queda como en la figura <reference|fig-xcuboinverso>: 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Al ponerla a girar en torno a <math|y> queda el volumen, por el método de capas cilíndricas, como <math|V=2*\<pi\><big|int><rsub|1><rsup|\<infty\>>x<frac|1|x<rsup|3>>\<mathd\>x=2*\<pi\>*lim<rsub|b\<rightarrow\>\<infty\>><big|int><rsub|1><rsup|b><frac|1|x<rsup|2>>\<mathd\>x=2*\<pi\>lim<rsub|b\<rightarrow\>\<infty\>>-<frac|1|x><right|]><rsub|1><rsup|b>=2*\<pi\><left|[>lim<rsub|b\<rightarrow\>\<infty\>>-<frac|1|b>+1<right|]><rsup|>> pero cuando <math|b\<rightarrow\>\<infty\>> el cociente <with|mode|math|1/b\<rightarrow\>0> de modo que el volumen es <math|V=2*\<pi\>> <\folded-env> \; <|folded-env> <\session|gnuplot|default> <\unfolded-io> GNUplot]\ <|unfolded-io> set grid; set style line 1 lt 1 lc rgb 'blue' lw 3; plot[0:3][0:2]1/x**3 ls 1 <|unfolded-io> 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Attachment:
Hab_CII_I_2011_sol.pdf
Description: Adobe PDF document
- Re: [TeXmacs] Un salto de página indeseado, luis jaime salazar ramÃrez, 07/11/2011
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