Примеры использования Right triangle на Английском языке и их переводы на Русский язык
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Means a right triangle.
Indeed, the simplest of all rep-tiles is a single isosceles right triangle.
An isosceles right triangle is also rep-2.
While playing, quickly press UP, DOWN,LEFT, RIGHT, Triangle, X, Square.
In a right triangle, the circumcenter is the midpoint of the hypotenuse.
The linear graphs exist for right triangles with r=2.
For right triangles(p q 2), there are two regular tilings, represented by Schläfli symbol{p, q} and{q, p.
Visually, each square is divided into four right triangles, with two visible from each side.
R are plotted in Fig. 2‑3b in the frame of observer O. The light paths have slopes 1 and-1 so that△PQR forms a right triangle.
The two yellow triangles are similar because they are right triangles that share a common angle α.
Fermat's right triangle theorem, named after Pierre de Fermat, states that no square number can be a congruent number.
A Coxeter group can be used for a simpler notation, as(p q r) for cyclic graphs,and(p q 2) for(right triangles), and(p 2 2)×.
If the large base is a right triangle, find its area by multiplying the square of side square root of 3 divided by 4.
The process then repeats;the i th triangle in the sequence is a right triangle with side lengths√i and 1, and with hypotenuse√i+ 1.
Fermat's right triangle theorem is a non-existence proof in number theory, the only complete proof left by Pierre de Fermat.
A fundamental domain triangle is(p q r), and a right triangle(p q 2), where p, q, r are whole numbers greater than 1.
A right triangle for which all three side lengths are rational numbers cannot have an area that is the square of a rational number.
Unlike in the film, somebody correctly points out that the Pythagorean theorem recited applies only to right triangles, not all isosceles triangles. .
A right triangle with side lengths in the ratio 1:2 is rep-5, and its rep-5 dissection forms the basis of the aperiodic pinwheel tiling.
Also, the center of the circle that circumscribes a right triangle is the midpoint of the hypotenuse and its radius is one half the length of the hypotenuse.
These are found by discarding half of the sub-copies andpermutating the remainder until they are mirror-symmetrical within a right triangle.
If a right triangle has integer side lengths a, b, c(necessarily satisfying the Pythagorean theorem a2+ b2 c2), then(a, b, c) is known as a Pythagorean triple.
In two dimensions, every triangle can be dissected into at most two right triangles, by dropping an altitude from its widest angle onto its longest edge.
There are a number of symbolic schemesfor naming these figures, from a modified Schläfli symbol for right triangle domains:(p q 2)→{p, q.
This book described various special right triangles whose areas had forms related to squares, but did not consider the case of areas that were themselves square.
Circle packing in a right isosceles triangle is a packing problem where the objective is to pack n unit circles into the smallest possible isosceles right triangle.
There are two Schwarz triangles that generate unique nonconvex uniform polyhedra: one right triangle(3/2 3 2), and one general triangle 3/2 3 3.
For a given angle, a right triangle may be constructed with this angle, and the sides labeled opposite, adjacent and hypotenuse with reference to this angle according to the definitions above.
But if(as Fibonacci asserted) no square congruum can exist,then there can be no two integer right triangles that share two sides in this way.
If the apex of the angle is labeled A, the point of tangency of the blade is B, the center of the semicircle is C, the top of the handle is D, and the spike is E, then triangles ACD andADE are both right triangles with a shared base and equal height.