FREE BOOKS

Author's List




PREV.   NEXT  
|<   50   51   52   53   54   55   56   57   58   59   60   61   62   63   64   65   66   67   68   69   70   71   72   73   74  
75   76   77   78   79   80   81   82   83   84   85   86   87   88   89   90   91   92   93   94   95   96   97   98   99   >>   >|  
hange and then say to the class, "Let us discover why these verbs are changed." Similarly, to propose as the problem of the history lesson "the development of parliamentary government during the Stuart period" would be to use terms too difficult for the class to interpret. It would be better to say: "We are going to find out how the Stuart kings were forced by Parliament to give up control of certain things." Instead of saying, "We shall study in this lesson the municipal government of Ontario," it would be much better to proceed in some such way as the following: "A few days ago your father paid his taxes for the year. Now we are going to learn by whom, and for what purposes, these taxes are spent." Similarly, "Let us find out all we can about the cat," would be inferior to, "Of what use to the cat are his sharp claws, padded feet, and rough tongue?" On the other hand, it is evident that, in attempting to present the problem in a form in which the pupils may recognize its connection with their previous experiences, care must be taken not to tell outright the whole point of the lesson. In a lesson on the adverb, for instance, it would not do to say: "You have learned how adjectives modify, or change the meaning of, nouns. To-day we shall study words that modify verbs." A more satisfactory way of proceeding in such a lesson would be to have on the black-board two sets of sentences exactly alike except that the second would contain adverbs and the first would not. Then ask: "What words are in the second group of sentences that are not in the first? Let us examine the use of these words." In the same way, to state the problem of an arithmetic lesson as the discovery of "how to add fractions by changing them to equivalent fractions having the same denominator" is open to the objection of telling too much. In this case a better method would be to present a definite problem requiring the use of addition of fractions. The pupil will see that he has not the necessary arithmetical knowledge to solve the problem and will then be in the proper mental attitude for the lesson. EXAMPLES OF MOTIVATION A few additional examples, drawn from different school subjects, are here added to illustrate further what is meant by setting a problem as a need, or motive. =A. History.=--The members of a Form IV class were about to take up the study of the influence of John Wilkes upon parliamentary affairs during the reign of George III. A
PREV.   NEXT  
|<   50   51   52   53   54   55   56   57   58   59   60   61   62   63   64   65   66   67   68   69   70   71   72   73   74  
75   76   77   78   79   80   81   82   83   84   85   86   87   88   89   90   91   92   93   94   95   96   97   98   99   >>   >|  



Top keywords:

lesson

 

problem

 
fractions
 

present

 
parliamentary
 

government

 
Stuart
 
sentences
 

Similarly

 

modify


telling
 
changing
 

objection

 

denominator

 

equivalent

 
method
 

proceeding

 

adverbs

 
arithmetic
 

discovery


examine

 

examples

 
motive
 

History

 

members

 

setting

 

illustrate

 
affairs
 
George
 

Wilkes


influence

 

subjects

 

school

 
arithmetical
 
knowledge
 

requiring

 

addition

 
proper
 

mental

 

satisfactory


additional

 
MOTIVATION
 

attitude

 
EXAMPLES
 

definite

 
father
 

municipal

 

Ontario

 

proceed

 

inferior