Hypotenuse   (translated from French)
Hypotenuse This article forms part of the seriesElementary ... Algebra Analyze Arithmetic Geometry Logic Probability Statistics Hypotenuse comes from the Greek hupoteinousa : tightening itself ... under; the prefix hupo meaning under. The hypotenuse can be seen like a cord tended ... property comes from Théorème of Pythagore ). The hypotenuse thus has always a length higher than ...
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Hypotenuse   (translated from Italian)
Hypotenuse In one triangle rectangle it is said hypotenuse (from latino hypotenusa from greco hypoteínoysa???????????: stiff ... order to calculate the measure of the hypotenuse when the measures of the cate ones ... to only determine the measure of the hypotenuse knowing of angoli acute of the triangle ... under we will indicate with i the hypotenuse, with c 1 and c 2 ...
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Set of the Pythagoras   (translated from German)
... Side squares equal the area of the Hypotenuse square is. Or as equation $a\; ...\; the\; right\; Angle\; opposite\; side,\; to\; which$hypotenuse represents. Pythagoras of Samos In modern mathematics ... angled triangle with $c$ as hypotenuse, then is considered: $a^2\; +\; b\; ...\; is\; equal\; to\; the\; square\; over\; the$hypotenuse. The reversal applies likewise: The equation
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Goniometrical function   (translated from French)
... the sides of the right-angled triangle: hypotenuse is the side opposed to the right ... adjacent side H : the length of the hypotenuse 1) It sine of an angle is ... side opposed by the length of the hypotenuse: sin(With) = length on the opposite side/length of the hypotenuse = O/H. Note that this report/ratio ... adjacent side by the length of the hypotenuse: cos(With) = length on adjacent side/ ...
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Trigonometry mnemonics
... take the first letters of Sine = Opposite/Hypotenuse Cosine = Adjacent/Hypotenuse Tangent = Opposite/Adjacent and form some easily ... tangent respectively. The first letters of Opposite/Hypotenuse (=Sine) Adjacent/Hypotenuse (=Cosine) Opposite/Adjacent (=Tangent) are used to ... Auntie's Tablecloth Old Harry Spills: Opposite/Hypotenuse = Sine All His Custard: Adjacent/Hypotenuse = ...
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Trigonometric function
... for the sides of the triangle: The hypotenuse is the side opposite the right angle ... opposite side to the length of the hypotenuse. In our case $\backslash sin\; A\; =\; \backslash frac\; \{\backslash textrm\{opposite\}\}\; \{\backslash textrm\{$hypotenuse}} = \frac {a} {h}. Note that this ... adjacent side to the length of the hypotenuse. In our case $\backslash cos\; A\; =\; \backslash frac\; \{\backslash textrm\{adjacent\}\}\; \{\backslash textrm\{$hypotenuse}} = \frac {b} {h}. The set ...
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Sine and cosine   (translated from German)
... Side, those the angle faces) to the hypotenuse (side in relation to the right angle ... thigh of the angle forms) to the hypotenuse. $\backslash mbox\{Sinus\; an\; angle\}\; =\; \backslash frac\{\backslash mbox\{Gegenkathete\; the\; Winkels\}\}\{\backslash mbox\{$Hypotenuse}} $\backslash mbox\{Kosinus\; an\; angle\}\; =\; \backslash frac\{\backslash mbox\{Ankathete\; the\; Winkels\}\}\{\backslash mbox\{$Hypotenuse}} In the right-angled triangle sine ... angled triangle. Regards one the angle between hypotenuse and one of the two sides, ...
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K'NEX
... It is too small to form the hypotenuse of any right isosceles triangle, but forms ... a right isosceles triangle with a white hypotenuse. The next-biggest Rods are white, with ... attched in the middle. It forms the hypotenuse of a right isosceles triangle with dark ... a right isosceles triangle with a blue hypotenuse. Then, there are dark blue Rods. These ... onto the middle section. It forms the hypotenuse of a right isosceles triangle with ...
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Collection of formulae geometry   (translated from German)
... math>\alpha + $\backslash beta$ = 90° Hypotenuse = longest side = side opposite 90°-Winkel Satz ... Pythagoras : (side A) 2 + (side b) 2 = (hypotenuse C) 2 Intersection that Seitenhalbierenden The seitenhalbierenden ... the surface of the square over the hypotenuse is equal to the sum of the ... is equal-area the rectangle from the hypotenuse and the projection of this side on the hypotenuse: $a^2\; =\; p\; \backslash cdot\; C,\; \backslash \; ...$
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Pythagorean triple
... of a, b is a square The hypotenuse, c, is an odd number Every integer ... least n different triangles with the same hypotenuse. In every Pythagorean triple, the radius of ... is no Pythagorean triple of which the hypotenuse and one arm are the arms of ... and so forms the remaining side, the hypotenuse. ... For the method of Plato argues from ... unity to the square to form the hypotenuse, and subtracts unity from the square ...
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