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arbitry

† arbitry Obs. Forms: 4–6 arbitre, 5 arbytre, -try, 5–7 arbetrie, 6–7 arbitrie, 7 -ry. [Two words: 1. Arbitre (e mute), a. OF. arbitre:—L. arbitrium judgement, will; 2. Arbitrie, -y, later ad. L. arbitri-um (cf. ministry). In 15th c. the spelling arbitre might represent either, as in cite, citie, ci... Oxford English Dictionary

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arbitre

▪ I. arbitre, n. see arbitry.▪ II. † ˈarbitre, v. Obs. rare. [a. F. arbitre-r:—L. arbitrā-ri: see arbitrate.] Earlier equivalent of arbitrate.1494 Fabyan v. cxxvii. 108 For this were chosen. xii. noble men of Fraunce to arbytre & deme betwene the fader and the sone. 1548 Hall Chron. Hen. VI, an. 4 (... Oxford English Dictionary

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Rotating vector around arbitry axis when vector is in origin {0,0,0} (3D) I'm trying to rotate a vector that is at the origin {0,0,0} around an arbitrary axis (in this case the rotation is around {40,30,30} through {4...

You can certainly rotate the point $(0,0,0)$ around your axis. Your axis is parallel to $y$ and offset from the origin by $50$ units. The easiest way to do this is to translate your axis and all of space to put the axis through the origin, rotate the space, and translate back. Your translation is th...

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Find the non-trivial solutions of the diophantine equation: $a^3+3a^2b=c^3$ If $ a$ and $b$ are co-prime integers >2, can $a^3+3a^2b$ be a cube?

So let $u$ be an arbitrary integer not divisible by $3$, let $k$ be an arbitry integer relatively prime to $u$.

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arbitry

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arbitry

arbitre

Rotating vector around arbitry axis when vector is in origin {0,0,0} (3D) I'm trying to rotate a vector that is at the origin {0,0,0} around an arbitrary axis (in this case the rotation is around {40,30,30} through {4...

Find the non-trivial solutions of the diophantine equation: $a^3+3a^2b=c^3$ If $ a$ and $b$ are co-prime integers >2, can $a^3+3a^2b$ be a cube?