
Ex 7.11
Ex 7.11, 2
Ex 7.11, 3 Important
Ex 7.11, 4
Ex 7.11, 5 Important
Ex 7.11, 6
Ex 7.11,7 Important
Ex 7.11,8 Important
Ex 7.11, 9
Ex 7.11, 10 Important
Ex 7.11, 11 Important
Ex 7.11, 12 Important
Ex 7.11, 13
Ex 7.11, 14
Ex 7.11, 15
Ex 7.11, 16 Important
Ex 7.11, 17
Ex 7.11, 18 Important
Ex 7.11, 19 You are here
Ex 7.11, 20 (MCQ) Important
Ex 7.11, 21 (MCQ) Important
Ex 7.11, 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