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inscribe

inscribe, v. (ɪnˈskraɪb) [ad. L. inscrībĕre to write in or upon, f. in- (in-2) + scrībĕre to write.] 1. trans. To write, mark, or delineate (words, a name, characters, etc.) in or on something; esp. so as to be conspicuous or durable, as on a monument, tablet, etc. (In quot. 1603, with upon in indir... Oxford English Dictionary

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inscribe

inscribe/ɪnˈskraɪb; ɪn`skraɪb/ v[Tn, Tn.pr, Cn.n]~ A (on/in B)/~ B (with A) write (words, one's name, etc) on or in sth, esp as a formal or permanent record 在某物上写, 题（词语、名字等）（尤指作正式的或永久性的记录） inscribe verses on a tombstone/inscribe a tombstonewith verses 在墓碑上题诗 inscribe one's name in a book/inscribe a... 牛津英汉双解词典

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NEAT - 1st Inscription Token on NEAR by inscribe.near | Near Social

NEAT is the first inscription token on NEAR blockchain and follows the NRC-20 token standard.

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in every triangle we can inscribe a circle I am trying to show that in every triangle we can inscribe a circle. I reduced it to following: in every triangle there must be a point in the interior, such that there are t...

**Hint:** the centre of the circle should be equidistant of the sides of the triangle. **Hint:** The bisector of an angle is the set of points equidistant of the sides of the angle. **Hint:** The distance between a point and a line is the length of the perpendicular segment from that point to that l...

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If you inscribe a square inside a circle what is the name of the shape in the circle but outside of the square When you inscribe a square in a circle there is part of the circle that is not in the square. There are $4...

Each of the four congruent shapes is called a minor segment of the circle. A segment is demarcated by a chord of a circle and the arc subtended by the chord. The chord divides the circle into the minor (smaller) and major (larger) segments, except when the chord is a diameter, in which case it divid...

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Proving that a line is an angle bisector > In a right triangle $\triangle ABC$ with $A=90^{\circ}$ we inscribe a square which one side of it is located on hypotenuse $BC$. Prove that the line which joins vertex $A$ to...

Let $O$ be the center of the inscribed square. Moreover let $D$ be the vertex of the square along $AB$ and let $E$ be the vertex of the square along $AC$. Then $DE$ is parallel to $BC$ and, by the law of sines applied to the triangles $\triangle ADO$ and $\triangle AEO$, we have that $$\frac{|DO|}{\...

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Is it possible to inscribe a regular tetrahedron in every convex body? Is it possible to inscribe at least one regular tetrahedron in every convex body?

The first theorem of Section 4 of this paper, mentioned by J.M. in the comments, gives an affirmative answer, citing V.V Makeev, _Inscribed simplices of a convex body_ (in Russian), Ukr. Geom. Sb. 35 (1992), 47-49 = J. Math. Sci. 72 (1994) (4), 3189-3190, MR 95d:52006: > **Theorem.** Let $K\subset\m...

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内切 [內切] - (math.) to inscribe, internally tangent - nèi qiē ...

1 to hit home on the evils of the day (idiom); fig. to hit a current political target. 2 to hit the nub of the matter.

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Inscribe A Poem On The Wall Of Nanzhuang, Capital

★ Inscribe a Poem on the Wall of Nanzhuang, Capital ☆ Poem by Cui Hu [Tang, China]☆ Translation & Dubbing by Luo Zhihai [China]☆ Music of Machengdiao in Shaoyang, Hunan, China

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Equilateral triangle inscribed in a ellipse "Given any point on a ellipse, is it always possible to inscribe an equilateral triangle, with a vertex coincident with that point, in the ellipse?" I thought I could u...

I have an idea, but a rigorous proof based on this idea may be a bit tough. Nevertheless, perhaps you find it useful. For each $r>0$, consider the circle centered on the given point $P$ of the ellipse with radius $r$. If the circle intersects the ellipse two points, they will be at a distance $d(r)$...

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What is the probability that a random point would lie in this inscribed circle? Take the unit square and inscribe a circle $Q$. Then take one of the corners (say the upper-left one) and inscribe a circle $Q'$ in that ...

Adding to Matti's comment. Starting out from the same symmetric top quarter, you know that we have a right triangle, with the corner angles being at $45^\circ$. Now go to the center of the smaller inscribed half-circle and draw a line from the center to the intersection with the square. You can now ...

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Icosahedron and inscribed cube We can inscribe a cube in dodecahedron (see this), where $12$ faces of dodecahedron give the $12$ edges of the cube. !enter image description here Can we inscribe cube in icosahedron?

Dodecahedron and icosahedron are dual to one another. So there would be a way where each vertex of the icosahedron corresponds to an edge of the cube. So you'd have corners of the cube in the centers of _some_ of the faces. !Cube in Icosahedron !Cube in Dodecahedron in Icosahedron Pictures created u...

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Maximizing the area of rectangle inscribed in triangle I'd like to ask if someone could help me out with this problem. Let's have a triangle with coordinates $[0,0],[4,0],[1,3]$. Inscribe a rectangle into this triang...

I assume that you want that the corners of the rectangle be along the sides of the triangles. The equations of the lines which define the triangle are y = 3 x and y = 4 - x. Now, let use define four points (x1,0), (x1,y1), (x2,0) and (x2,y2) which will define the rectangle. Since it is a rectangle, ...

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Inscribing a sphere in a parallelepiped I have a parallelepiped with sides, $a$, $b$, and $c$. $\gamma$ is the angle between $a$ and $b$, $\beta$ is the angle between $a$ and $c$, and $\alpha$ is the angle between $b$...

All faces must be equal rhombi, for a sphere to be inscribed. Just think of the three plane sections of the parallelepiped passing through its center and parallel to a couple of opposite faces. The relation between radius and edge is the same as in the case of a rhombus.

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Show that two segments are perpendicular Let $ABC$ be a triangle such that $|AC|=|BC|.$ Let $M$ be the midpoint of $AB$ and let $D$ be the midpoint of $MC$. Let $S$ be the the point obtained from projecting $M$ orthog...

It's easy to see that angle $SMB = SDC$, and $SM/MA = SD/DM$, that is $SM/MB = SD/DC$. Hence triangles $SMB, SDC$ are similar. Hence angles $BSM, CSD$ are equal. Hence angle $CSB$ equals angle $DSM$, which is a right angle by construction.

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inscribe

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inscribe

inscribe

NEAT - 1st Inscription Token on NEAR by inscribe.near | Near Social

in every triangle we can inscribe a circle I am trying to show that in every triangle we can inscribe a circle. I reduced it to following: in every triangle there must be a point in the interior, such that there are t...

If you inscribe a square inside a circle what is the name of the shape in the circle but outside of the square When you inscribe a square in a circle there is part of the circle that is not in the square. There are $4...

Proving that a line is an angle bisector > In a right triangle $\triangle ABC$ with $A=90^{\circ}$ we inscribe a square which one side of it is located on hypotenuse $BC$. Prove that the line which joins vertex $A$ to...

Is it possible to inscribe a regular tetrahedron in every convex body? Is it possible to inscribe at least one regular tetrahedron in every convex body?

内切 [內切] - (math.) to inscribe, internally tangent - nèi qiē ...

Inscribe A Poem On The Wall Of Nanzhuang, Capital

Equilateral triangle inscribed in a ellipse "Given any point on a ellipse, is it always possible to inscribe an equilateral triangle, with a vertex coincident with that point, in the ellipse?" I thought I could u...

What is the probability that a random point would lie in this inscribed circle? Take the unit square and inscribe a circle $Q$. Then take one of the corners (say the upper-left one) and inscribe a circle $Q'$ in that ...

Icosahedron and inscribed cube We can inscribe a cube in dodecahedron (see this), where $12$ faces of dodecahedron give the $12$ edges of the cube. !enter image description here Can we inscribe cube in icosahedron?

Maximizing the area of rectangle inscribed in triangle I'd like to ask if someone could help me out with this problem. Let's have a triangle with coordinates $[0,0],[4,0],[1,3]$. Inscribe a rectangle into this triang...

Inscribing a sphere in a parallelepiped I have a parallelepiped with sides, $a$, $b$, and $c$. $\gamma$ is the angle between $a$ and $b$, $\beta$ is the angle between $a$ and $c$, and $\alpha$ is the angle between $b$...

Show that two segments are perpendicular Let $ABC$ be a triangle such that $|AC|=|BC|.$ Let $M$ be the midpoint of $AB$ and let $D$ be the midpoint of $MC$. Let $S$ be the the point obtained from projecting $M$ orthog...