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Rajathan Govt. Job Exam Study Notes ( CET , VDO , Patwar , EO RO )

Rajathan Govt. Job Exam Study Notes ( CET , VDO , Patwar , EO RO )

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A Platefrom providing Class 11th & 12th Physics_Maths_Chemistary........¶¶ Handwriting Notes 📝..............¶¶,PDF File................¶¶and Image................ ¶¶¶

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Rajathan Govt. Job Exam Study Notes ( CET , VDO , Patwar , EO RO )
Important notice 👇 अब से सभी quizzes इस नई टेलीग्राम चैनल पर होगी @cbse_ncert_bser_quiz_notes

2
Important notice 👇 अब से सभी quizzes इस नई टेलीग्राम चैनल पर होगी @cbse_ncert_bser_quiz_notes
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Important notice 👇 अब से सभी quizzes इस नई टेलीग्राम चैनल पर होगी @cbse_ncert_bser_quiz_notes
2 392
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Important notice 👇 अब से सभी quizzes इस नई टेलीग्राम चैनल पर होगी @cbse_ncert_bser_quiz_notes
2 447
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Comment section is off
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milte hai kal class 11th Physics Chapter 1st ke 50 questions ke saath
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50 questions done
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8
The set of all first elements of ordered pairs in a relation is called: (किसी संबंध में सभी क्रमबद्ध युग्मों के प्रथम अवयवों का समुच्चय कहलाता है:)
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The set of all second elements of ordered pairs in a relation is called: (किसी संबंध में सभी क्रमबद्ध युग्मों के द्वितीय अवयवों का समुच्चय कहलाता है:)
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If A = {1,2,3}, B = {x,y}, then the total number of relations from A to B is: (यदि A = {1,2,3}, B = {x,y}, तो A से B परिभाषित संबंधों की कुल संख्या है:)
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A relation R on a set A is reflexive if: (समुच्चय A पर संबंध R प्रत्यावर्ती होता है यदि:)
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A relation R is symmetric if: (संबंध R सममित होता है यदि:)
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A relation R is transitive if: (संबंध R संक्रामक होता है यदि:)
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An equivalence relation must be: (समानता संबंध होना चाहिए:)
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Number of relations possible from a set with 2 elements to itself: (2 अवयवों वाले समुच्चय से उसी पर परिभाषित संबंधों की संख्या है:)
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If every element of set A is related to exactly one element of set B, the relation is called: (यदि समुच्चय A का प्रत्येक अवयव समुच्चय B के ठीक एक अवयव से संबंधित है, तो संबंध कहलाता है:)
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A function f: A → B is said to be one-one if: (फलन f: A → B एक-एक कहलाता है यदि:)
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A function f: A → B is onto (surjective) if: (फलन f: A → B सर्वत: (surjective) कहलाता है यदि:)
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A function f: A → B is bijective if it is: (फलन f: A → B द्विएक होता है यदि यह हो:)
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The identity function is defined as: (पहचान फलन को परिभाषित किया जाता है:)
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