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 Find 8x15cos(x8)dx\text { Find } \int 8 x ^ { 15 } \cos \left( x ^ { 8 } \right) d x

Question 88

Multiple Choice

 Find 8x15cos(x8) dx\text { Find } \int 8 x ^ { 15 } \cos \left( x ^ { 8 } \right) d x


A) 8x15cos(x8) dx=x8sin(x8) cos(x8) +C\int 8 x ^ { 15 } \cos \left( x ^ { 8 } \right) d x = x ^ { 8 } \sin \left( x ^ { 8 } \right) - \cos \left( x ^ { 8 } \right) + C
B) 8x15cos(x8) dx=x9sin(x9) +cos(x9) +C\int 8 x ^ { 15 } \cos \left( x ^ { 8 } \right) d x = x ^ { 9 } \sin \left( x ^ { 9 } \right) + \cos \left( x ^ { 9 } \right) + C
C) 8x15cos(x8) dx=x8sin(x8) +cos(x8) +C\int 8 x ^ { 15 } \cos \left( x ^ { 8 } \right) d x = x ^ { 8 } \sin \left( x ^ { 8 } \right) + \cos \left( x ^ { 8 } \right) + C
D) 8x15cos(x8) dx=x15sin(x15) cos(x15) +C\int 8 x ^ { 15 } \cos \left( x ^ { 8 } \right) d x = x ^ { 15 } \sin \left( x ^ { 15 } \right) - \cos \left( x ^ { 15 } \right) + C
E) 8x15cos(x8) dx=x15sin(x15) +cos(x15) +C\int 8 x ^ { 15 } \cos \left( x ^ { 8 } \right) d x = x ^ { 15 } \sin \left( x ^ { 15 } \right) + \cos \left( x ^ { 15 } \right) + C

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