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Evaluación de clases prácticas mediante un examen con calificación automática

Abstract

La evaluación de los alumnos tras la realización de clases prácticas presenta a menudo ciertas dificultades, en particular en asignaturas de licenciatura con elevado número de alumnos y en asignaturas completamente prácticas: limitación de recursos materiales y de tiempo para realizar un examen práctico; dificultad de establecer un criterio objetivo y homogéneo para la evaluación continuada, contando con varios profesores y grupos de alumnos; dificultad para cuantificar una nota numérica; riesgo de convertir el "examen de prácticas" en un examen adicional de teoría. Se presenta la experiencia de 2 años en la evaluación de prácticas de una asignatura de biología molecular con 180 alumnos. Se ha utilizado el programa de ordenador "Question Tools"[1] para construir una prueba de evaluación en la que se pretende juzgar si el alumno ha asimilado los conceptos, el fundamento de la metodología y la interpretación de los resultados durante su tarea en el laboratorio, así como los procedimientos de cálculo asociados. El programa permite que cada alumno complete el cuestionario en menos de 30 minutos (aun sin imponer una restricción de tiempo), revise sus respuestas y, al finalizarlo, conozca su calificación de inmediato. Las respuestas seleccionadas y la puntuación quedan almacenadas para su posible revisión en un archivo accesible sólo para el profesor. El resultado es una evaluación rápida y sencilla, sin trabajo de corrección, transparente para el alumno, que se marcha sabiendo su nota. La experiencia ha indicado que el tipo de preguntas empleado permite valorar de forma fiable la asimilación del alumno durante las prácticas con respecto a la consecución de los objetivos docentes. [1] © Question Tools/Abas UK Ltd.; http://www.questiontools.com

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Evaluación de clases prácticas mediante un examen con calificación automática

Author: Herráez Sánchez, Ángel
Publisher: e_BUAH. Biblioteca digital Universidad de Alcalá
Year: 2006
Source: https://ebuah.uah.es/dspace/bitstream/10017/1118/1/SEBBM2006_Herraez_contenidos.pdf
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Objetivo y retos:

E s t a b l e c e r u n m é t o d o d e c a l i f i c a c i ó n d e l a s p r á c t i c a s ,
c o n t a n d o c o n :
R e c u r s o s m a t e r i a l e s y t i e m p o l i m i t a d o s p a r a r e a l i z a r u n
e x a m e n p r á c t i c o .
N ú m e r o e l e v a d o d e a l u m n o s .
V a r i o s g r u p o s d e a l u m n o s y v a r i o s p r o f e s o r e s .
D i f i c u l t a d d e e s t a b l e c e r u n c r i t e r i o o b j e t i v o y h o m o g é n e o
p a r a l a e v a l u a c i ó n c o n t i n u a d a .
D i f i c u l t a d p a r a c u a n t i f i c a r u n a n o t a n u m é r i c a .
R i e s g o d e c o n v e r t i r e l “ e x a m e n d e p r á c t i c a s ” e n u n e x a m e n
a d i c i o n a l d e t e o r í a .
Objetivo y retos:

Establecer un método de calificación d e las prá cticas,
contando con:
Recursos m ateriales y tiempo limitados para re alizar un
examen prá ctico.
Número el evado de alumnos.
Varios g r upos de a l umnos y varios profesores.
Dificultad de e stablecer un criterio obj et ivo y homo g éneo
para la e valuación continuada.
Dificultad para cuantificar una n o ta nu méri ca .
Riesgo de converti r el “examen de práct i cas” en u n examen
adicional de teoría.
Evaluaci
Evaluaci ó
ó n d e clase s pr
n d e clase s pr á
á cticas median te un
cticas median te un
exa men con calificaci
exa men con calificaci ó
ó n autom
n autom á
á tica
tica
Angel Herráez. Dep. Bio qu ímica y Biologí
a Molecular .

angel.herrae [email protected]
Elabo ración de la p rueba de evaluación:
H e r r a m i e n t a : p r o g r a m a d e o r d e n a d o r “ Q u e s t i o n T o o l s ”
( © Q u e s t i o n T o o l s / A b a s U K L t d . ; h t t p : / / w w w . q u e s t i o n t o o l s . c o m )
P e r m i t e u n d i s e ñ o v i s u a l d e l a s p a n t a l l a s d e p r e g u n t a s .
P r o p o r c i o n a d i v e r s o s f o r m a t o s : o p c i ó n m ú l t i p l e , a r r a s t r e d e o b j e t o s , r e l l e n a r t e x t o …
I n c o r p o r a e l s i s t e m a d e d e s p l a z a m i e n t o p o r l a s p r e g u n t a s y p e r m i t e s u r e v i s i ó n
a n t e s d e t e r m i n a r d e f i n i t i v a m e n t e . P u e d e f i j a r s e u n t i e m p o m á x i m o .
E l c á l c u l o d e l a p u n t u a c i ó n e s t á a u t o m a t i z a d o , l a t o t a l s e m u e s t r a a l a l u m n o a l
a c a b a r y l o s r e s u l t a d o s d e t a l l a d o s q u e d a n a r c h i v a d o s , a c c e s i b l e s s ó l o a l p r o f e s o r .
Elabo ración de la p rueba de evaluación:
Herramienta: progra ma de ordenador “Ques tion Tools”
(© Question Tools/Abas UK Ltd.; http://www .questiontools.com)
Permite un diseño visual de las pantallas de preguntas.
Proporciona diversos formatos: o pción mú l tiple, arras tre de objetos, rellenar texto…
Incorpora el sistema de desplazamiento por las preguntas y per mite s u revisión
antes de terminar definitiv amen te. Puede fijarse un tiempo máx i mo .
El cálculo de la puntuación está au tomati zado, la total s e muestra al alumn o al
acabar y los res ultados detallados quedan archivados, accesibles sólo al profes or.
D í a 1 º : A i s l a m i e n t o d e u n D N A p l a s m í d i c o
r e c o m b i n a d o a p a r t i r d e u n a s u s p e n s i ó n
d e b a c t e r i a s E . c o l i e n c u l t i v o . M é t o d o d e
m i n i p r e p c o n l i s i s a l c a l i n a , n e u t r a l i z a c i ó n
c o n a c e t a t o p o t á s i c o y p r e c i p i t a c i ó n c o n
e t a n o l . C u a n t i f i c a c i ó n d e l r e n d i m i e n t o y
p u r e z a d e l D N A o b t e n i d o m e d i a n t e
m e d i d a d e a b s o r b a n c i a a 2 6 0 y 2 8 0 n m .
D í a 2 º : D i g e s t i ó n c o n u n a e n z i m a d e
r e s t r i c c i ó n p a r a l i b e r a r e l i n s e r t o .
A n á l i s i s e l e c t r o f o r é t i c o ( e n g e l d e
a g a r o s a ) d e l p l á s m i d o c o n t r o l
i n t a c t o y d e l o s p r o d u c t o s d e
r e s t r i c c i ó n . C a l i b r a c i ó n c o n p a t r o n e s
d e t a m a ñ o . T i n c i ó n c o n b r o m u r o d e
e t i d i o y o b s e r v a c i ó n a l u l t r a v i o l e t a .
D í a 3 º : R e p a s o d e c o n c e p t o s d e l a t é c n i c a y e l p r o c e s o d e e l e c t r o f o r e s i s , y d e l e f e c t o
d e l s u p e r e n r o l l a m i e n t o s o b r e l o s r e s u l t a d o s . R e a l i z a c i ó n d e l e x a m e n ( 2 0 - 3 0 m i n ) .
Las prácticas:
Día 1º: Ai slam iento de un D NA plasm ídic o
recombinado a partir de una suspensión
de bacterias E . coli en cultivo. Método de
miniprep con lisis a lcalina, neutralizac ión
con acetato p otásico y precipitación con
etanol. Cuantificación del r endimien to y
pureza del DNA obtenido mediante
medida de absorbancia a 260 y 280 nm.
Día 2º: Digestión con una en zima de
restricción para liberar el in serto.
Análisis electroforético (en gel de
agarosa) del plásmido control
intacto y de los prod uctos de
restricción. Calibración con patrones
de tamaño. Tinción c on bromuro de
etidio y observación al ultraviol e ta.
Día 3º: Repaso de conceptos de la técn i ca y el proceso de electroforesis, y del efecto
del superenrollamiento sobre lo s resultados. Realización del examen ( 20- 30 min).
Las prácticas:
XXIX Congre so SEBB M, Elche 2006

Resultados:
Las preguntas se ajus tan es trechamente a lo r ealizado en el laboratorio que,
además, está recogido en el guión y fue explicado por el pr ofesor. Por ell o, aunque
algunas puedan parecer concept ual es, resulta n ser un elemen t o útil para juzga r el
grado de atención durante la
práctica y la asimilación del
trabajo realizado.
El ex a men no s e plantea
como una medida punitiva
(como demuestra el eleva d o
promedio de los resultados),
pero sirve para cuantificar las
diferencias entre alumn os con
mejor y regular rendim iento.
Además, la mera realización
del examen hace q ue los
alumnos se tomen más en
serio las prácticas y esté n
más concent rados durante su
realización.
Pregunta
total P1 P 2 P3 P4 P5 P6 P7
Nota
0
20
40
60
máximo posible
mínimo posible
media y desviación
78%
80% 78% 55% 81% 83% 67% 91%
n = 350
La nota del examen supone un 70% de la calificación total de prácticas,
complementándose con u na evaluación continuada durante el trabajo de la boratorio
y la calificación de un esquema del procedimiento de purif ic ación.
n = 3 5 0

pregunta total P1 P2 P3 P 4 P5 P6 P7
máximo posibl e 70 15 10 5 10 10 10 10
máxi mo obtenido 70 15 10 5 10 10 10 10
mínimo posible -27 0 -4 .5 -2 -7 -4 -4 -5
mínimo obtenido 11 2 -2 -2 -7 -4 -4 0
media 54.8 12.1 7.8 2.8 8.1 8.3 6.7 9 .1
media% 78% 8 0% 78% 55% 81% 83% 67 % 91%
desv ia ción típica 11.3 2.8 2.8 3.3 5.2 3.0 4.1 2 .2
media na 57. 5 12 10 5 10 1 0 10 1 0
moda 70 15 10 5 10 1 0 10 1 0
n = 350
n = 3 5 0

pregunta total P1 P2 P3 P 4 P5 P6 P7
máximo posibl e 70 15 10 5 1 0 10 10 10
máxi mo obtenido 70 15 10 5 1 0 10 10 10
mínimo posible -27 0 -4 .5 -2 -7 -4 -4 -5
mínimo obtenido 11 2 -2 -2 -7 -4 -4 0
media 54.8 12.1 7.8 2.8 8.1 8.3 6.7 9 .1
media% 78% 8 0% 78% 55% 81% 83% 67 % 91%
desv ia ción típica 11.3 2.8 2.8 3.3 5.2 3.0 4.1 2 .2
media na 57. 5 12 10 5 10 1 0 10 1 0
moda 70 15 10 5 10 1 0 10 1 0
n = 350

(Asociación mediante arr astr e de etiquetas)
Objetivos de eva luación:
Comprensión del papel de los diferentes
reactivos para l a purificación del DNA
plasmídico.
Atención y asimilación del proceso
experimental realiza do.
Resulta dos:
Media: 80%. Mediana: 80%
Es la pregunta que per mite mayor
diversidad de puntuaciones.
(Opción múltiple)
Objetivos de evaluación:
Criterios an alí
ticos del DNA (rendimiento

y purez a).
Procedimientos básicos de cálculo.
Resultados :
Media: 78%. Mediana: 100%
(Opción múltiple)
Objetivos de evaluación:
Asimilación de informa ción; se busca un
conocimiento de mecan ismo, en cierta
medida independiente del procedimiento.
Resultados :
Media: 55%. M ediana: 100%
32% de fallos, principa l mente con
la 2ª opción (21%).
P 1
P1
P 2
P2
P 3
P3
Las pre guntas

del exa men:

(Asociación mediante a rrastre de etiquetas)
Objetivos de evalua ción:
Comprensión del c omportamiento
electroforético de un pl ásmido e n relación
con su na turaleza circular.
Asimilación del mecani smo básico tras el
análisis elec tr oforético d e DNA, la
separación por tamaño.
Resultad os:
Media: 83% . Mediana: 100%
(Escribir valores )
Objetivo s de eval u ación :
Procedimientos básicos de cálcu lo.
Diferencia entre cantidad y conce ntración.
Comprensión de la nota ción “10x”.
Resultad os:
Media: 67%. Me diana: 100%
El examen detect a la conocida dificultad de
los alumnos con los cá lculos, a pesar de ser
idénticos a los realizados en el laboratorio.
P 5
P5
P 6
P6
(Opción múltiple)
Objetivo s de eval uaci ón:
Interpre taci ón electrof orétic a de la reacción
de restric ción. Asimilación de los res ultados
obtenidos en el laborat o rio y d el parámetro
de la sep aración: tamaño m o lecu lar.
Resulta dos:
Media: 91%. Mediana: 100%
P 7
P7
(Asociación m ediante arrastre de etiquetas)
Objetivos de eva luaci ón:
Compren sión del comportamiento peculiar
de un plásmido en electroforesis,
relacion ado con su superenroll amiento.
Resultad os:
Media: 8 1%. Mediana: 100%
P 4
P4