UGC NET Questions (Paper – 1)

Inductive reasoning begins with particular examples or observations and uses them to infer a broader rule or generalisation. In mathematical aptitude, students often use inductive reasoning to guess a formula or pattern from a few terms of a sequence. The conclusions of induction are probable rather than certain because they rely on limited evidence. This fits the description of moving from specific cases to a general statement.

Option A:
Deductive reasoning starts from a general rule and applies it to specific cases, which is the opposite direction of what the question describes. For example, using a known formula to solve a numerical problem is deductive, not inductive. Therefore, although important in mathematics, it does not match the process of generalising from repeated observations. Hence, this option is not correct here.

Option B:
Inductive reasoning is correct because it explicitly captures the method of drawing a general rule from specific data or examples. When we look at several terms of a number pattern and propose a general formula, we are using induction. Many discoveries in mathematics and science begin with inductive reasoning before being rigorously proven deductively. Thus, this option perfectly matches the description given in the stem.

Option C:
Analogical reasoning compares one situation with another based on similarity and then transfers knowledge from the known case to the new one. It does not necessarily require repeated observations of many particular cases. Instead, it depends on perceived resemblance, which is different from forming a general rule from multiple examples. Hence, it is not the best answer to this question.

Option D:
Statistical reasoning involves using data, averages, and measures of dispersion to make inferences, often supported by probability. While it may also use samples, it is more focused on quantitative data analysis and formal methods. The question, however, asks about a general cognitive process of moving from specific to general, which is more precisely described by inductive reasoning than by statistical reasoning.