CTET 2015 EXAM NOTES
Two very distinct and opposing instructional approaches are inductive and deductive. Both approaches can offer certain advantages, but the biggest difference is the role of the teacher. In a deductive classroom, the teacher conducts lessons by introducing and explaining concepts to students, and then expecting students to complete tasks to practice the concepts; this approach is very teacher-centred. Conversely, inductive instruction is a much more student-centred approach and makes use of a strategy known as ‘noticing’. Let’s take a closer look at the differences between inductive and deductive instruction,
What is deductive instruction?
A deductive approach to instruction is a more teacher-centered approach. This means that the teacher gives the students a new concept, explains it, and then has the students practice using the concept. For example, when teaching a new grammar concept, the teacher will introduce the concept, explain the rules related to its use, and finally the students will practice using the concept in a variety of different ways.
According to Bob Adamson, “The deductive method is often criticized because: a) it teaches grammar in an isolated way; b ) little attention is paid to meaning; c) practice is often mechanical.” This method can, however, be a viable option in certain situations; for example, when dealing with highly motivated students, teaching a particularly difficult concept, or for preparing students to write exams.
What is inductive instruction?
In contrast with the deductive method, inductive instruction makes use of student “noticing”. Instead of explaining a given concept and following this explanation with examples, the teacher presents students with many examples showing how the concept is used. The intent is for students to “notice”, by way of the examples, how the concept works.
Using the grammar situation from above, the teacher would present the students with a variety of examples for a given concept without giving any preamble about how the concept is used. As students see how the concept is used, it is hoped that they will notice how the concept is to be used and determine the grammar rule. As a conclusion to the activity, the teacher can ask the students to explain the grammar rule as a final check that they understand the concept.
Teaching methods can either be inductive or deductive or some combination of the two.
The inductive teaching method or process goes from the specific to the general and may be based on specific experiments or experimental learning exercises. Deductive teaching method progresses from general concept to the specific use or application.
- These methods are used particularly in reasoning i.e. logic and problem solving.
- To reason is to draw inferences appropriate to the situation.
- Inferences are classified as either deductive or inductive.
For example, "Ram must be in either the museum or in the cafeteria." He is not in the cafeteria; therefore he is must be in the museum. This is deductive reasoning.
As an example of inductive reasoning, we have, "Previous accidents of this sort were caused by instrument failure, and therefore, this accident was caused by instrument failure.
The most significant difference between these forms of reasoning is that in the deductive case the truth of the premises (conditions) guarantees the truth of the conclusion, whereas in the inductive case, the truth of the premises lends support to the conclusion without giving absolute assurance. Inductive arguments intend to support their conclusions only to some degree; the premises do not necessitate the conclusion.
Inductive reasoning is common in science, where data is collected and tentative models are developed to describe and predict future behaviour, until the appearance of the anomalous data forces the model to be revised.
Deductive reasoning is common in mathematics and logic, where elaborate structures of irrefutable theorems are built up from a small set of basic axioms and rules. However examples exist where teaching by inductive method bears fruit.
EXAMPLES: (INDUCTIVE METHOD):
A) Ask students to draw a few sets of parallel lines with two lines in each set. Let them construct and measure the corresponding and alternate angles in each case. They will find them equal in all cases. This conclusion in a good number of cases will enable them to generalise that "corresponding angles are equal; alternate angles are equal." This is a case where equality of corresponding and alternate angles in a certain sets of parallel lines (specific) helps us to generalise the conclusion. Thus this is an example of inductive method.
B) Ask students to construct a few triangles. Let them measure and sum up the interior angles in each case. The sum will be same (= 180°) in each case. Thus they can conclude that "the sum of the interior angles of a triangle = 180°). This is a case where equality of sum of interior angles of a triangle (=180°) in certain number of triangles leads us to generalise the conclusion. Thus this is an example of inductive method.
C) Let the mathematical statement be, S (n): 1 + 2 + ……+ n =. It can be proved that if the result holds for n = 1, and it is assumed to be true for n = k, then it is true for n = k +1 and thus for all natural numbers n. Here, the given result is true for a specific value of n = 1 and we prove it to be true for a general value of n which leads to the generalization of the conclusion. Thus it is an example of inductive method.
A) Development of a story from a given outline is an example of inductive method because the student may develop any story from the given outline (specific) based on his/her imagination.
B) Writing a letter to his father describing a particular event of his life, is an example of inductive method because, the event and the language (use of words) differs from student to student (general) while the format of the letter is always specific as it always starts with "Respected Father", then is the body of the letter and finally the closure is done by "your (loving) son/daughter" followed by name.
C) Writing an essay on "the book I like most", is an example of inductive method because while the format of essay i.e., introduction followed by body and finally, the conclusion, always remains the same (specific) but the book and the reasons for liking it and the words used differ from individual to individual (general).
Elements in the periodic table are divided into several groups which have similar properties and electronic configurations etc. Thus if the properties of individual elements in a group like chemical reactivity, melting point, boiling point, ionization energy etc. are known the properties of the elements of the entire group can be predicted with very few exceptions. Thus it proceeds from specific to general and so is an example of inductive method.
By noting the amount of work done in lifting a body from the ground to a height h, we can derive the relation between the potential energy of the body (P.E.) with the height attained by it from the ground, which is P.E. = m g h, where, g = 9.8 m/sec2, the acceleration due to gravity acting vertically downwards. The height being specific, it proceeds from specific to general and so is an example of inductive method.
a) Morphological and anatomical characteristics can be studied in particular plants with prominent characteristics, such as Lemna (Duckweed), Eichhornia (water hyacinth) hydrilla, Opuntia, Accacia, Calotropis (AK); for understanding the ecological adaptations of plants into three groups on the basis of plant water relationships as Aquatic (Hydrophytes), Terrestrial (Xerophytes, Mesophytes) and Halophytes. As it proceeds from particular to general, therefore it is an example of inductive method.
b) The children are explained the consequences of depletion of resources like coal, petroleum and then let them reason the need for conservation of resources and methods for it. As it proceeds from particular to general, therefore it is an example of inductive method.
By studying the factors affecting inflation which are specific, like the supply and demand of goods in an economy etc, we can predict as to whether the rate of inflation will rise or fall during a given period of time (general) which ultimately gives an estimate of the cost of living in an economy and calculating the cost of living index number, the govt. is able to decide regarding the extent of increase in the dearness allowance (DA).
EXAMPLES: (DEDUCTIVE METHOD):
A) We have an axiom that "two distinct lines in a plane are either parallel or intersecting" (general). Based on this axiom, the corresponding theorem is: "Two distinct lines in a plane cannot have more than one point in common." (Specific). Thus this is an example of deductive method.
B) We have a formula for the solution of the linear simultaneous equations as and(general). The students find the solutions of some problems like based on this formula (specific). Thus this is an example of deductive method.
A) Writing a summary of a passage known as précis writing is an example of deductive method because for the given passage (general) we always have certain key points which are included in the summary (specific).
B) Explaining a poem in prose with reference to context is an example of deductive method because the poem being given (general), we always try to pen the specific idea or thought of the poet in prose. Hence it is an example of deductive method.
The experiment of salt analysis is an example of deductive method because here, we firstly perform the preliminary test also known as dry test (general) to ascertain as to which group it may probably belong. The group being ascertained, we proceed to perform specific confirmatory test to identify the particular salt. Thus it proceeds from general to specific.
By using the properties of semi-conductors (general), we make several instruments like diodes and transistors which have (specific) uses like the light emitting diode (LED) is used in remote control instruments; the photo diode is used for counting the exact number of people present in a stadium at a particular interval of time. As it proceeds from general to specific thus this is an example of deductive method.
a) This method can best be made use of in the study and understanding of diseases where the symptoms and precautionary measures of various diseases caused by bacteria, virus and other organisms can be explained and children are asked to identify the same on the basis of their understanding.
b) Classification of animals into chordate and Non-Chordate on the basis of their differences. Since, the differences are general in nature, and the classification as mentioned above is particular in nature, it proceeds from general to particular. Thus this is an example of deductive method.
The examples cited above are not exhaustive. Many more examples can be given and from variety of subjects as well.
Logic and Problem solving are two more areas where these methods find extensive usage.
The major task of logic is to establish a systematic way of deducing the logical consequences of a set of sentences. In order to accomplish this, it is necessary first to identify or characterize the logical consequences of a set of sentences. The procedures for deriving conclusions from a set of sentences then need be examined to verify that all logical consequences and only these are deducible from that set.
From its very beginning, the field of logic has been occupied with arguments, in which certain statements, the premises, are asserted in order to support some other statement, the conclusion. If the premises are intended to provide conclusive support for conclusion, the argument is a deductive one. If the premises are intended to support the conclusion, only to a lesser degree, the argument is called inductive.
A logically correct argument is termed "valid", while an acceptable inductive argument is called cogent. The notion of support is further elucidated by the observation that the truth of the premises of a valid deductive argument necessitates the truth of the conclusion. It is impossible for the premises to be true and the conclusion false. On the other hand, the truth of the premises of a cogent argument confers only a probability of truth on its conclusion: it is possible for the premises to be true but the conclusion is false. For example let the premise is: "All teachers are scholars" and the conclusion be: "There are some scholars who are not teachers". Let the premise be true then obviously, the conclusion is false. Hence it is a cogent. Again let the premise is "no policeman is a thief" and the conclusion be "no thief is a policeman". Let the premise be true then the conclusion is also seen to be true. Thus it is a valid (deductive) argument.
Problem solving is another area where inductive and deductive processes may be used.
In inductive thinking, one considers a number of particular or specific items of information to develop more inclusive or general conceptions. After aspirin was synthesized, for example, some people who swallowed the substance reported that it relieved their particular headaches. Through induction the reports of these specific individuals were the basis for developing a more inclusive notion: "aspirin may be helpful in relieving headaches in general".
"Deduction" is reasoning from general propositions –or hypotheses-to more specific instances or statements. Thus, after the general hypothesis about the effectiveness of aspirin had been put forward, physicians began to apply it to specific, newly encountered headache cases. The deduction was that, if aspirin is generally useful in managing pains in the head, it might also be helpful in easing pains elsewhere in the body.
Although a person may deliberately choose to use induction or deduction, people typically shift from one to the other depending on the exigencies of the reasoning process.
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