If . Then is
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Look at the second integral, it can rewritten as:
∫ − 2 1 sin ( ( x + 6 ) 2 − 3 ) d x
Use the substitution, x + 6 = − t , the lower limit change to − 4 and upper limit to − 5 . Also, d x = − d t . Hence, the second integral is equivalent to
− ∫ − 4 − 5 sin ( t 2 − 3 ) d t
This is same as the first integral with just the opposite sign. Hence, A = 0 .
⇒ A + 1 = 1