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Question Number 122160 by benjo_mathlover last updated on 14/Nov/20

Answered by liberty last updated on 14/Nov/20

 ∫_1 ^2  [ f(x)+1 ] dx −∫_1 ^2  [ f(t)+−1] dt =   ∫_0 ^( 2) f(x)dx−∫_0 ^( 2) f(t) dt + ∫_1 ^2  dx + ∫_0 ^( 2) dt   = 0 +  [ x ]_1 ^2  + [ t ]_1 ^2  = 2.

21[f(x)+1]dx21[f(t)+1]dt=02f(x)dx02f(t)dt+21dx+02dt=0+[x]12+[t]12=2.

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