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Ex 7.10, 19 - Chapter 7 Class 12 Integrals
Last updated at May 29, 2023 by Teachoo
Ex 7.10
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Ex 7.10, 2
Ex 7.10, 3 Important
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Ex 7.10, 12 Important
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Ex 7.10, 18 Important
Ex 7.10, 19 You are here
Ex 7.10, 20 (MCQ) Important
Ex 7.10, 21 (MCQ) Important
Chapter 7 Class 12 Integrals
Serial order wise
Transcript
Ex 7.10, 19 Show that _0^ ( ) ( ) =2 _0^ ( ) , if f and g are defined as ( )= ( ) and ( )+ ( )=4 Let I = _0^ ( ) ( ) I = _0^ ( ) [4 ( )] I = _0^ [4. ( ) ( ) ( )] I = 4 _0^ ( ) _0^ ( ) ( ) I = 4 _0^ ( ) _0^ ( ) ( ( )) I = 4 _0^ ( ) _0^ ( ) ( ) I =4 _0^ ( ) I I +I=4 _0^ ( ) 2I=4 _0^ ( ) I=2 _0^ ( ) _0^ ( ) ( ) =2 _0^ ( ) Hence Proved
