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Relations, Functions, and Inverse Trigonometry · Term 1

Bijective Functions and Invertibility

Students will understand bijective functions and the conditions necessary for a function to have an inverse.

Key Questions

  1. Explain why a function must be bijective to possess an inverse.
  2. Evaluate the impact of restricting a function's domain on its invertibility.
  3. Predict the graph of an inverse function given the graph of a bijective function.

CBSE Learning Outcomes

NCERT: Relations and Functions - Class 12
Class: Class 12
Subject: Mathematics
Unit: Relations, Functions, and Inverse Trigonometry
Period: Term 1

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