1.

What is \(\smallint \frac{{{{\rm{x}}^4} - 1{\rm{\;}}}}{{{{\rm{x}}^2}\sqrt {{{\rm{x}}^4} + {{\rm{x}}^2} + 1} }}{\rm{dx}}\) equal to?

A. \(\sqrt {\frac{{{{\rm{x}}^4} + {{\rm{x}}^2} + 1}}{{\rm{x}}}} + {\rm{c}}\)
B. \(\sqrt {{{\rm{x}}^4} + 2 - \frac{1}{{{{\rm{x}}^2}}}} + {\rm{c}}\)
C. \(\sqrt {{{\rm{x}}^2} + \frac{1}{{{{\rm{x}}^2}}} + 1} + {\rm{c}}\)
D. \(\sqrt {\frac{{{{\rm{x}}^4} - {{\rm{x}}^2} + 1}}{{\rm{x}}} + {\rm{c}}} \)
Answer» D. \(\sqrt {\frac{{{{\rm{x}}^4} - {{\rm{x}}^2} + 1}}{{\rm{x}}} + {\rm{c}}} \)


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