Evaluate the following integral:
∫ x ( x + 1 / x + x^1 / 2) dx
a. X^3 / 3 + 2 /5 √x^5 + c
b. X^3 / 3 + x + 2 / 5 √ x^5 + c
c. X^2 + 1 + √x^3 + c
d. 3x^3 + x + 5 / 2 √x^5 + c
∫x(x+1x+x2)dx=∫(x2+1+x22)dx=x33+x+x36+C\int x(x+\cfrac{1}{x}+\cfrac{x}{2})dx =\int (x^2+1+\cfrac{x^2}{2})dx = \cfrac{x^3}{3}+x+\cfrac{x^3}{6} +C∫x(x+x1+2x)dx=∫(x2+1+2x2)dx=3x3+x+6x3+C
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