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Question 25
The value of the definite integral ∫e−1eeπdx\int _ { e ^ { - 1 } } ^ { e } e ^ { \pi } d x∫e−1eeπdx is
A) eπ−e−πe ^ { \pi } - e ^ { - \pi }eπ−e−π B) eπe−e−πθ−1e ^ { \pi e } - e ^ { - \pi \theta ^ { - 1 } }eπe−e−πθ−1 C) e1+π−e1−πe ^ { 1 + \pi } - e ^ { 1 - \pi }e1+π−e1−π D) eπ+1−eπ−1e ^ { \pi + 1 } - e ^ { \pi - 1 }eπ+1−eπ−1 E) eπ+1π+1(e−e−1) \frac { \mathrm { e } ^ { \pi + 1 } } { \pi + 1 } \left( e - e ^ { - 1 } \right) π+1eπ+1(e−e−1)
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