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agnesite

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There are 8 letters in AGNESITE ( A¹E¹G²I¹N¹S¹T¹ )

To search all scrabble anagrams of AGNESITE, to go: AGNESITE

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5 letters out of AGNESITE

4 letters out of AGNESITE

3 letters out of AGNESITE

AGE AGS AIN AIS AIT ANE ANI ANT ATE EAT ENG ENS ETA GAE GAN GAS GAT GEE GEN GET GIE GIN GIT INS ITS NAE NAG NEE NEG NET NIT SAE SAG SAT SEA SEE SEG SEI SEN SET SIN SIT TAE TAG TAN TAS TEA TEE TEG TEN TIE TIN TIS

2 letters out of AGNESITE

AE AG AI AN AS AT EN ES ET IN IS IT NA NE SI TA TI

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Possible Dictionary Clues
Bismutite.

Agnesite might refer to
In mathematics, the Witch of Agnesi (Italian pronunciation: [a.ˈɲe.zi]) is a cubic plane curve defined from two diametrically opposite points of a circle. * It gets its name from Italian mathematician Maria Gaetana Agnesi, and from a mistranslation of an Italian word for a sailing sheet. Before Agnesi, the same curve was studied by Fermat, Grandi, and Newton. * The graph of the derivative of the arctangent function forms an example of the witch of Agnesi. * As the probability density function of the Cauchy distribution, the witch of Agnesi has applications in probability theory. It also gives rise to Runge's phenomenon, * has been used to approximate the energy distribution of spectral lines, and models the shape of hills. * The witch is tangent to its defining circle at one of the two defining points, and asymptotic to the tangent line to the circle at the other point. It has a unique vertex (a point of extreme curvature) at the point of tangency with its defining circle, which is also its osculating circle at that point. It also has two finite inflection points and one infinite inflection point. The area between the witch and its asymptotic line is four times the area of the defining circle, and the volume of revolution of the curve around its defining line is twice the volume of the torus of revolution of its defining circle.

Agnesite might refer to

In mathematics, the Witch of Agnesi (Italian pronunciation: [a.ˈɲe.zi]) is a cubic plane curve defined from two diametrically opposite points of a circle.
* It gets its name from Italian mathematician Maria Gaetana Agnesi, and from a mistranslation of an Italian word for a sailing sheet. Before Agnesi, the same curve was studied by Fermat, Grandi, and Newton.
* The graph of the derivative of the arctangent function forms an example of the witch of Agnesi.
* As the probability density function of the Cauchy distribution, the witch of Agnesi has applications in probability theory. It also gives rise to Runge's phenomenon,
* has been used to approximate the energy distribution of spectral lines, and models the shape of hills.
* The witch is tangent to its defining circle at one of the two defining points, and asymptotic to the tangent line to the circle at the other point. It has a unique vertex (a point of extreme curvature) at the point of tangency with its defining circle, which is also its osculating circle at that point. It also has two finite inflection points and one infinite inflection point. The area between the witch and its asymptotic line is four times the area of the defining circle, and the volume of revolution of the curve around its defining line is twice the volume of the torus of revolution of its defining circle.

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