A comparison of the inductive and the deductive methods in teaching two units of sequential mathematics in heterogeneous classes of the senior high school

Problem: Does the inductive method offer advantages over the deductive for heterogeneous classes in Senior High School mathematics? A proposal is made that all students in such classes start together with practical applications and that each proceed as far into theory as he is able. There is some q...

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Main Author: Holyoke, Frederick Vernon
Language:English
Published: University of British Columbia 2012
Subjects:
Online Access:http://hdl.handle.net/2429/41425
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spelling ndltd-UBC-oai-circle.library.ubc.ca-2429-414252018-01-05T17:50:37Z A comparison of the inductive and the deductive methods in teaching two units of sequential mathematics in heterogeneous classes of the senior high school Holyoke, Frederick Vernon Teaching Problem: Does the inductive method offer advantages over the deductive for heterogeneous classes in Senior High School mathematics? A proposal is made that all students in such classes start together with practical applications and that each proceed as far into theory as he is able. There is some question, however, as to whether the inductive order and style of presentation would result in loss of learning, especially in the theoretical aspects, as compared with the deductive method. To help answer this question a controlled experiment was conducted in which two classes, equated by mean and standard deviation on the bases of I.Q. and previous mathematics marks, worked during eight 40 minute periods on elementary trigonometry and during seven similar periods on chords in a circle. This subject matter, the same for both classes, formed part of their regular course in Grade XI mathematics. The inductive group began with practical applications and proceeded to theory while the deductive group followed the reverse order; both classes were held to the same length of time for each type of work, however. Mimeographed sheets were provided to pupils for each lesson. The groups were reversed as to method for the second unit. Teacher-made tests were employed for measuring learning gain. The first unit of the experiment was later carried on with sample classes in two other schools. Results showed no statistically significant differences in general learning gain between the two methods. Results in the first unit by the original sample indicated no loss in the theoretical aspects under the inductive method. Information concerning this feature was not available from the other groups or from the second unit. In general, the evidence favoured the null hypothesis. Education, Faculty of Graduate 2012-03-15T19:45:58Z 2012-03-15T19:45:58Z 1954 Text Thesis/Dissertation http://hdl.handle.net/2429/41425 eng For non-commercial purposes only, such as research, private study and education. Additional conditions apply, see Terms of Use https://open.library.ubc.ca/terms_of_use. University of British Columbia
collection NDLTD
language English
sources NDLTD
topic Teaching
spellingShingle Teaching
Holyoke, Frederick Vernon
A comparison of the inductive and the deductive methods in teaching two units of sequential mathematics in heterogeneous classes of the senior high school
description Problem: Does the inductive method offer advantages over the deductive for heterogeneous classes in Senior High School mathematics? A proposal is made that all students in such classes start together with practical applications and that each proceed as far into theory as he is able. There is some question, however, as to whether the inductive order and style of presentation would result in loss of learning, especially in the theoretical aspects, as compared with the deductive method. To help answer this question a controlled experiment was conducted in which two classes, equated by mean and standard deviation on the bases of I.Q. and previous mathematics marks, worked during eight 40 minute periods on elementary trigonometry and during seven similar periods on chords in a circle. This subject matter, the same for both classes, formed part of their regular course in Grade XI mathematics. The inductive group began with practical applications and proceeded to theory while the deductive group followed the reverse order; both classes were held to the same length of time for each type of work, however. Mimeographed sheets were provided to pupils for each lesson. The groups were reversed as to method for the second unit. Teacher-made tests were employed for measuring learning gain. The first unit of the experiment was later carried on with sample classes in two other schools. Results showed no statistically significant differences in general learning gain between the two methods. Results in the first unit by the original sample indicated no loss in the theoretical aspects under the inductive method. Information concerning this feature was not available from the other groups or from the second unit. In general, the evidence favoured the null hypothesis. === Education, Faculty of === Graduate
author Holyoke, Frederick Vernon
author_facet Holyoke, Frederick Vernon
author_sort Holyoke, Frederick Vernon
title A comparison of the inductive and the deductive methods in teaching two units of sequential mathematics in heterogeneous classes of the senior high school
title_short A comparison of the inductive and the deductive methods in teaching two units of sequential mathematics in heterogeneous classes of the senior high school
title_full A comparison of the inductive and the deductive methods in teaching two units of sequential mathematics in heterogeneous classes of the senior high school
title_fullStr A comparison of the inductive and the deductive methods in teaching two units of sequential mathematics in heterogeneous classes of the senior high school
title_full_unstemmed A comparison of the inductive and the deductive methods in teaching two units of sequential mathematics in heterogeneous classes of the senior high school
title_sort comparison of the inductive and the deductive methods in teaching two units of sequential mathematics in heterogeneous classes of the senior high school
publisher University of British Columbia
publishDate 2012
url http://hdl.handle.net/2429/41425
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