The abscissa of the points of the curve \[y={{x}^{3}}\]in the interval [?2, 2], where the slope of the tangents can be obtained by mean value theorem for the interval [?2, 2], are [MP PET 1993]

The abscissa of the points of the curve \[y={{x}^{3}}\]in the interval

1.	The abscissa of the points of the curve \[y={{x}^{3}}\]in the interval [?2, 2], where the slope of the tangents can be obtained by mean value theorem for the interval [?2, 2], are [MP PET 1993]
A.	\[\pm \frac{2}{\sqrt{3}}\]
B.	\[\pm \sqrt{3}\]
C.	\[\pm \frac{\sqrt{3}}{2}\]
D.	0
Answer» B. \[\pm \sqrt{3}\]

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The abscissa of the points of the curve \[y={{x}^{3}}\]in the interval [?2, 2], where the slope of the tangents can be obtained by mean value theorem for the interval [?2, 2], are [MP PET 1993]

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