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ANSWER

occulating

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There are 10 letters in OCCULATING ( A¹C³G²I¹L¹N¹O¹T¹U¹ )

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3 letters out of OCCULATING

ACT AGO AIL AIN AIT ALT ANI ANT CAN CAT CIG COG COL CON COT CUT GAL GAN GAT GIN GIT GNU GOA GOT GUL GUN GUT ION LAC LAG LAT LIN LIT LOG LOT LUG NAG NIL NIT NOG NOT NUT OAT OCA OIL OUT TAG TAN TAO TAU TIC TIL TIN TOG TON TUG TUI TUN UTA

2 letters out of OCCULATING

AG AI AL AN AT GO IN IT LA LI LO NA NO NU OI ON TA TI TO UN UT

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Occulating might refer to
In differential geometry of curves, the osculating circle of a sufficiently smooth plane curve at a given point p on the curve has been traditionally defined as the circle passing through p and a pair of additional points on the curve infinitesimally close to p. Its center lies on the inner normal line, and its curvature is the same as that of the given curve at that point. This circle, which is the one among all tangent circles at the given point that approaches the curve most tightly, was named circulus osculans (Latin for "kissing circle") by Leibniz. * The center and radius of the osculating circle at a given point are called center of curvature and radius of curvature of the curve at that point. A geometric construction was described by Isaac Newton in his Principia:* There being given, in any places, the velocity with which a body describes a given figure, by means of forces directed to some common centre: to find that centre.

Occulating might refer to

In differential geometry of curves, the osculating circle of a sufficiently smooth plane curve at a given point p on the curve has been traditionally defined as the circle passing through p and a pair of additional points on the curve infinitesimally close to p. Its center lies on the inner normal line, and its curvature is the same as that of the given curve at that point. This circle, which is the one among all tangent circles at the given point that approaches the curve most tightly, was named circulus osculans (Latin for "kissing circle") by Leibniz.
* The center and radius of the osculating circle at a given point are called center of curvature and radius of curvature of the curve at that point. A geometric construction was described by Isaac Newton in his Principia:* There being given, in any places, the velocity with which a body describes a given figure, by means of forces directed to some common centre: to find that centre.

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