Assertion: spheroid's ax | /r/HasProperty | equal
Facets:
Source sentences:
text: In the case of spheroids for which two axes are equal (a = b [not equal to] c), the analytical expressions for [A.sub.i] for oblate spheroids (disk-like spheroids with a = b > c) and prolate spheroids (needle-like spheroids with a = b < c) can be found in the literature .
text: The article says, 'An oblate spheroid is an ellipsoid having two equal polar semi-minor axes, shorter than the equatorial semi-major axis.'
text: its principal axes; in ither wirds, an ellipsoid wi two equal semi-diameters.
text: So, for both the oblate and prolate spheroid, the polar axes are equal (otherwise it wouldn't be a spheroid).
text: If two axes are equal, say
text: If two axes are equal, say a = b, and different from the third, c, then the ellipsoid is an ellipsoid of revolution, or spheroid (see the figure), the figure formed by revolving an ellipse about one of its axes.