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1. |
Find the area of a function f(x) = x2 + xCos(x) from x = 0 to a, where, a>0.a) a2⁄2 + aSin(a) + Cos(a) – 1b) a3⁄3 + aSin(a) + Cos(a)c) a3⁄3 + aSin(a) + Cos(a) – 1d) a3⁄3 + Cos(a) + Sin( |
A. | a2⁄2 + aSin(a) + Cos(a) – 1 |
B. | a3⁄3 + aSin(a) + Cos(a) |
C. | a3⁄3 + aSin(a) + Cos(a) – 1 |
D. | a3⁄3 + Cos(a) + Sin(a) – 1 |
Answer» D. a3⁄3 + Cos(a) + Sin(a) – 1 | |