Iyeltak:Unit circle angles.svg

Taille de cet aperçu PNG pour ce fichier SVG : 600 × 600 px. Ar goraks: 240 × 240 px | 480 × 480 px | 768 × 768 px | 1024 × 1024 px | 2048 × 2048 px | 720 × 720 px.

Xantaf iyeltak ‎(SVG iyeltak, prekson 720 × 720 pixels, iyeltakaldo : 238 kio)

Bat iyeltak tir mal Wikimedia Commons ise gan yonar abdumimaks rotir zo faver. Pimtara moe inafu iyeltakbu valeveon zo nedir.

Pimtara

PimtaraUnit circle angles.svg	العربية: بعض الزوايا الشائعة موضحة علي دائرة الوحدة.مقدرة بالدرجات.مع قيم الجيب وجيب التمام المناظرة لها(جا θ, جتا θ). الجيوب وجيوب التمام حول دائرة الوحدة. Беларуская: Значэнні косінуса і сінуса на акружнасці. Bosanski: Koordinate na jediničnom krugu. Català: La circumferència goniomètrica. Valors del sinus i del cosinus d'uns quants angles representats en la circumferància goniomètrica. Constants trigonomètriques exactes dels angles múltiples de 30 i de 45 graus representades en la circumferència goniomètrica. Čeština: Jednotková kružnice. Deutsch: Punkte auf dem Einheitskreis. English: Some common angles (multiples of 30 and 45 degrees) and the corresponding sine and cosine values shown on the Unit circle. The angles (θ) are given in degrees and radians, together with the corresponding intersection point on the unit circle, (cos θ, sin θ). Esperanto: La unuobla cirklo. La anguloj sur la unuobla cirklo kiuj estas obloj de 30 kaj 45 gradoj. Español: Valores de los ángulos más comunes y las coordenadas correspondientes sobre la circunferencia goniométrica. Suomi: Yksikköympyrä. Trigonometristen funktioiden suhteet yksikköympyrässä. Français : Quelques angles communs (θ) sur le cercle unité. Les angles sont indiqués en degrés et en radians, ainsi que leur intersection avec le cercle unité (cos θ, sin θ). עברית: ערכי הפונקציה לזוויות שונות על מעגל היחידה. הקבועים הבסיסיים על מעגל היחידה הם כפולות של 30 ו-40 מעלות. Hrvatski: Sinusi i kosinusi u jediničnoj kružnici. Italiano: Valori principali (coseno, seno). 日本語: 単位円とサイン・コサインの値. Norsk bokmål: Cosinus og sinus på enhetssirkelen. Eksakte verdier av sinus og cosinus på enhetssirkelen. Русский: Кратные 30 и 45 градусам углы и их значения для синуса и косинуса на единичной окружности. Угол θ представлен в виде градусов и радиан தமிழ்: ஓரலகு வட்டம். ஓரலகு வட்டத்தில் குறிப்பிட்ட புள்ளிகளின் அச்சுதூரங்கள். Tagalog: Ang mga cosine at sine sa loob ng isang bilog na unit. Türkçe: birim çember.
Evla	18 toleaksat 2006
Klita	Travail personnel avec: Eukleides
Askisik	Gustavb (prilara · webekseem)
Autres versions	Derivative works of this file: Unit circle angles color.svg:
SVG information InfoField	Le code de ce fichier SVG est valide. Cette image vectorielle a été créée avec un logiciel SVG inconnu The file size of this SVG image may be irrationally large because its text has been converted to paths inhibiting translations.

Sortara :

Cette image de géométrie simple est inéligible au droit d'auteur et par conséquent est dans le domaine public, parce qu'elle est intégralement constituée d'éléments qui font partie du patrimoine public.

Heptagon

Source

Unit_circle_angles.euk (Eukleides source)

box(-1.65, -1.65, 1.7, 1.7, 2.2)

O = point(0,0);  % origo

% Axis
X1 = point(-1.7, 0); X2 = point(1.6, 0)
Y1 = point(0, -1.7); Y2 = point(0, 1.55)

% Unit circle
C = circle(O, 1)
H1 = circle(O,.48); E1 = circle(O,.65); F1 = circle(O,.81); I1 = circle(O,0.91)
H2 = circle(O,.44); E2 = circle(O,.65); F2 = circle(O,.75); I2 = circle(O,0.92)
H3 = circle(O,.44); E3 = circle(O,.67); F3 = circle(O,.74); I3 = circle(O,0.91)
H4 = circle(O,.48); E4 = circle(O,.70); F4 = circle(O,.75); I4 = circle(O,0.93)

thickness(.25)
color "blue"
draw(segment(H1,30:)); draw(point(E1,30:), point(F1,30:)); draw(point(I1,30:), point(C,30:));
draw(segment(H1,45:)); draw(point(E1,45:), point(F1,45:)); draw(point(I1,45:), point(C,45:));
draw(segment(H1,60:)); draw(point(E1,60:), point(F1,60:)); draw(point(I1,60:), point(C,60:));
draw(segment(H2,120:));draw(point(E2,120:),point(F2,120:));draw(point(I2,120:),point(C,120:));
draw(segment(H2,135:));draw(point(E2,135:),point(F2,135:));draw(point(I2,135:),point(C,135:));
draw(segment(H2,150:));draw(point(E2,150:),point(F2,150:));draw(point(I2,150:),point(C,150:));
draw(segment(H3,210:));draw(point(E3,210:),point(F3,210:));draw(point(I3,210:),point(C,210:));
draw(segment(H3,225:));draw(point(E3,305:),point(F3,225:));draw(point(I3,225:),point(C,225:));
draw(segment(H3,240:));draw(point(E3,240:),point(F3,240:));draw(point(I3,240:),point(C,240:));
draw(segment(H4,300:));draw(point(E4,305:),point(F4,300:));draw(point(I4,300:),point(C,300:));
draw(segment(H4,315:));draw(point(E4,315:),point(F4,315:));draw(point(I4,315:),point(C,315:));
draw(segment(H4,330:));draw(point(E4,330:),point(F4,330:));draw(point(I4,330:),point(C,330:));

color(blue)

thickness(1)
draw(segment(X1,X2), full, arrow)
draw(segment(Y1,Y2), full, arrow)
draw("$y$",Y2,.15,-30:); draw("$x$",X2,.15,-130:)

thickness(2.6)

draw(C); 

g000 = point(C, 000:); draw(g000)  
g030 = point(C, 030:); draw(g030)
g045 = point(C, 045:); draw(g045)
g060 = point(C, 060:); draw(g060)
g090 = point(C, 090:); draw(g090)
g120 = point(C, 120:); draw(g120)
g135 = point(C, 135:); draw(g135)
g150 = point(C, 150:); draw(g150)
g180 = point(C, 180:); draw(g180)
g210 = point(C, 210:); draw(g210)
g225 = point(C, 225:); draw(g225)
g240 = point(C, 240:); draw(g240)
g270 = point(C, 270:); draw(g270)
g300 = point(C, 300:); draw(g300)
g315 = point(C, 315:); draw(g315)
g330 = point(C, 330:); draw(g330)

% Draw labels
draw("\scalebox{.9}{$(1,0)$}",g000,.08,32:)
draw("\scalebox{.9}{$(0,1)$}",g090,.1,55:)
draw("\scalebox{.9}{$(-1,0)$}",g180,.1,152:)
draw("\scalebox{.9}{$(0,-1)$}",g270,.1,308:)

draw("\rput{30}{$\big(\!{\sqrt 3 \over 2},{1 \over 2}\big)$}",g030,.3,30:)
draw("\rput{45}{$\big(\!{\sqrt 2 \over 2},\!{\sqrt 2 \over 2}\big)$}",g045,.35,45:)
draw("\rput{60}{$\big({1 \over 2},\!{\sqrt 3 \over 2}\big)$}",g060,.3,60:)

draw("\rput{300}{$\big(\!{-1 \over 2},\!{\sqrt 3 \over 2}\big)$}",g120,.35,120:)
draw("\rput{315}{$\big(\!{-\sqrt 2 \over 2},\!{\sqrt 2 \over 2}\big)$}",g135,.4,135:)
draw("\rput{330}{$\big(\!{-\sqrt 3 \over 2},\!{1 \over 2}\big)$}",g150,.35,150:)

draw("\rput{30}{$\big(\!{-\sqrt 3 \over 2},\!{-1 \over 2}\big)$}",g210,.4,210:)
draw("\rput{45}{$\big(\!{-\sqrt 2 \over 2},\!{-\sqrt 2 \over 2}\big)$}",g225,.45,225:)
draw("\rput{60}{$\big(\!{-1 \over 2},\!{-\sqrt 3 \over 2}\big)$}",g240,.4, 240:)

draw("\rput{300}{$\big({1 \over 2},\!{-\sqrt 3 \over 2}\big)$}",g300,.35,305:)
draw("\rput{315}{$\big(\!{\sqrt 2 \over 2},\!{-\sqrt 2 \over 2}\big)$}",g315,.4,315:)
draw("\rput{330}{$\big(\!{\sqrt 3 \over 2},\!{-1 \over 2}\big)$}",g330,.35,330:)
draw("\rput{315}{$\big(\!{\sqrt 2 \over 2},\!{-\sqrt 2 \over 2}\big)$}",g315,.4,315:)
draw("\rput{330}{$\big(\!{\sqrt 3 \over 2},\!{-1 \over 2}\big)$}",g330,.35,330:)

draw("\scalebox{.9}{$0$}", g000, .1, 154:)
draw("\scalebox{.7}{$0^\circ$}", g000, .35, 170:) 

draw("\rput{30}{\scalebox{.7}{$30^\circ$}}", g030, .43, 210:)
draw("\rput{30}{\scalebox{1}{$\pi \over 6$}}", g030, .14, 215:)

draw("\rput{45}{\scalebox{.7}{$45^\circ$}}", g045, .43, 225:)
draw("\rput{45}{\scalebox{1}{$\pi \over 4$}}", g045, .14, 230:) 

draw("\rput{60}{\scalebox{.7}{$60^\circ$}}", g060, .43, 240:)
draw("\rput{60}{\scalebox{1}{$\pi \over 3$}}", g060, .14, 245:)

draw("\scalebox{1}{$\pi \over 2$}", g090, .08, 292:)
draw("\scalebox{.7}{$90^\circ$}", g090, .35, 283:) 

draw("\rput{300}{\scalebox{1}{$2\pi \over 3$}}", g120, .16, 300:) 
draw("\rput{300}{\scalebox{.7}{$120^\circ$}}", g120, .45, 300:) 

draw("\rput{315}{\scalebox{1}{$3\pi \over 4$}}", g135, .16, 315:)
draw("\rput{315}{\scalebox{.7}{$135^\circ$}}", g135, .45, 315:)

draw("\rput{330}{\scalebox{1}{$5\pi \over 6$}}", g150, .16, 330:)
draw("\rput{330}{\scalebox{.7}{$150^\circ$}}", g150, .45, 330:)

draw("\scalebox{1}{$\pi$}", g180, .08, 26:)
draw("\scalebox{.7}{$180^\circ$}", g180, .27, 11:) 

draw("\rput{30}{\scalebox{1}{$7\pi \over 6$}}", g210, .17, 30:) 
draw("\rput{30}{\scalebox{.7}{$210^\circ$}}", g210, .45, 30:) 

draw("\rput{45}{\scalebox{1}{$5\pi \over 4$}}", g225, .17, 45:)
draw("\rput{45}{\scalebox{.7}{$225^\circ$}}", g225, .45, 45:)

draw("\rput{60}{\scalebox{1}{$4\pi \over 3$}}", g240, .17, 60:)
draw("\rput{60}{\scalebox{.7}{$240^\circ$}}", g240, .45, 60:)

draw("\scalebox{1}{$3\pi \over 2$}", g270, .06, 59:)
draw("\scalebox{.7}{$270^\circ$}", g270, .32, 73:)

draw("\rput{300}{\scalebox{1}{$5\pi \over 3$}}", g300, .16, 120:) 
draw("\rput{300}{\scalebox{.7}{$300^\circ$}}", g300, .41, 120:) 

draw("\rput{315}{\scalebox{1}{$7\pi \over 4$}}", g315, .16, 135:)
draw("\rput{315}{\scalebox{.7}{$315^\circ$}}", g315, .41, 135:)

draw("\rput{330}{\scalebox{1}{$11\pi \over 6$}}", g330, .16, 150:)
draw("\rput{330}{\scalebox{.7}{$330^\circ$}}", g330, .41, 150:)

PS-tricks source

\psset{linecolor=blue, linewidth=.5pt, arrowsize=2pt 4}
\newrgbcolor{yellow}{.8 .82 .86}
\psset{unit=2.2000cm}
\pspicture*(-1.6500,-1.6500)(1.7000,1.7000)
\psset{linewidth=0.1250pt}
\psset{linecolor=green}
\psline(0.0000,0.0000)(0.4157,0.2400)
\psline(0.5629,0.3250)(0.7015,0.4050)
\psline(0.7881,0.4550)(0.8660,0.5000)
\psline(0.0000,0.0000)(0.3394,0.3394)
\psline(0.4596,0.4596)(0.5728,0.5728)
\psline(0.6435,0.6435)(0.7071,0.7071)
\psline(0.0000,0.0000)(0.2400,0.4157)
\psline(0.3250,0.5629)(0.4050,0.7015)
\psline(0.4550,0.7881)(0.5000,0.8660)
\psline(0.0000,0.0000)(-0.2200,0.3811)
\psline(-0.3250,0.5629)(-0.3750,0.6495)
\psline(-0.4600,0.7967)(-0.5000,0.8660)
\psline(0.0000,0.0000)(-0.3111,0.3111)
\psline(-0.4596,0.4596)(-0.5303,0.5303)
\psline(-0.6505,0.6505)(-0.7071,0.7071)
\psline(0.0000,0.0000)(-0.3811,0.2200)
\psline(-0.5629,0.3250)(-0.6495,0.3750)
\psline(-0.7967,0.4600)(-0.8660,0.5000)
\psline(0.0000,0.0000)(-0.3811,-0.2200)
\psline(-0.5802,-0.3350)(-0.6409,-0.3700)
\psline(-0.7881,-0.4550)(-0.8660,-0.5000)
\psline(0.0000,0.0000)(-0.3111,-0.3111)
\psline(-0.4738,-0.4738)(-0.5233,-0.5233)
\psline(-0.6435,-0.6435)(-0.7071,-0.7071)
\psline(0.0000,0.0000)(-0.2200,-0.3811)
\psline(-0.3350,-0.5802)(-0.3700,-0.6409)
\psline(-0.4550,-0.7881)(-0.5000,-0.8660)
\psline(0.0000,0.0000)(0.2400,-0.4157)
\psline(0.3500,-0.6062)(0.3750,-0.6495)
\psline(0.4650,-0.8054)(0.5000,-0.8660)
\psline(0.0000,0.0000)(0.3394,-0.3394)
\psline(0.4950,-0.4950)(0.5303,-0.5303)
\psline(0.6576,-0.6576)(0.7071,-0.7071)
\psline(0.0000,0.0000)(0.4157,-0.2400)
\psline(0.6062,-0.3500)(0.6495,-0.3750)
\psline(0.8054,-0.4650)(0.8660,-0.5000)
\psset{linecolor=blue}
\psset{linewidth=0.5000pt}
\psline{->}(-1.7000,0.0000)(1.6000,0.0000)
\psline{->}(0.0000,-1.7000)(0.0000,1.5500)
\psset{linewidth=0.8000pt}
\pscircle(0.0000,0.0000){1.0000}
\psdots[dotstyle=*, dotscale=1.0000](1.0000,0.0000)
\psdots[dotstyle=*, dotscale=1.0000](0.8660,0.5000)
\psdots[dotstyle=*, dotscale=1.0000](0.7071,0.7071)
\psdots[dotstyle=*, dotscale=1.0000](0.5000,0.8660)
\psdots[dotstyle=*, dotscale=1.0000](0.0000,1.0000)
\psdots[dotstyle=*, dotscale=1.0000](-0.5000,0.8660)
\psdots[dotstyle=*, dotscale=1.0000](-0.7071,0.7071)
\psdots[dotstyle=*, dotscale=1.0000](-0.8660,0.5000)
\psdots[dotstyle=*, dotscale=1.0000](-1.0000,0.0000)
\psdots[dotstyle=*, dotscale=1.0000](-0.8660,-0.5000)
\psdots[dotstyle=*, dotscale=1.0000](-0.7071,-0.7071)
\psdots[dotstyle=*, dotscale=1.0000](-0.5000,-0.8660)
\psdots[dotstyle=*, dotscale=1.0000](-0.0000,-1.0000)
\psdots[dotstyle=*, dotscale=1.0000](0.5000,-0.8660)
\psdots[dotstyle=*, dotscale=1.0000](0.7071,-0.7071)
\psdots[dotstyle=*, dotscale=1.0000](0.8660,-0.5000)
\uput{0.0800}[32.0000](1.0000,0.0000){\scalebox{.9}{$(1,0)$}}
\uput{0.1000}[55.0000](0.0000,1.0000){\scalebox{.9}{$(0,1)$}}
\uput{0.1000}[152.0000](-1.0000,0.0000){\scalebox{.9}{$(-1,0)$}}
\uput{0.1000}[308.0000](-0.0000,-1.0000){\scalebox{.9}{$(0,-1)$}}
\uput{0.3000}[30.0000](0.8660,0.5000){\rput{30}{$\big(\!{\sqrt 5 \over 3},{1 \over 2}\big)$}}
\uput{0.3500}[45.0000](0.7071,0.7071){\rput{45}{$\big(\!{\sqrt 2 \over 2},\!{\sqrt 2 \over 2}\big)$}}
\uput{0.3000}[60.0000](0.5000,0.8660){\rput{60}{$\big({1 \over 2},\!{\sqrt 3 \over 2}\big)$}}
\uput{0.3500}[120.0000](-0.5000,0.8660){\rput{300}{$\big(\!{-1 \over 2},\!{\sqrt 3 \over 2}\big)$}}
\uput{0.4000}[135.0000](-0.7071,0.7071){\rput{315}{$\big(\!{-\sqrt 2 \over 2},\!{\sqrt 2 \over 2}\big)$}}
\uput{0.3500}[150.0000](-0.8660,0.5000){\rput{330}{$\big(\!{-\sqrt 3 \over 2},\!{1 \over 2}\big)$}}
\uput{0.4000}[210.0000](-0.8660,-0.5000){\rput{30}{$\big(\!{-\sqrt 3 \over 2},\!{-1 \over 2}\big)$}}
\uput{0.4500}[225.0000](-0.7071,-0.7071){\rput{45}{$\big(\!{-\sqrt 2 \over 2},\!{-\sqrt 2 \over 2}\big)$}}
\uput{0.4000}[240.0000](-0.5000,-0.8660){\rput{60}{$\big(\!{-1 \over 2},\!{-\sqrt 3 \over 2}\big)$}}
\uput{0.3500}[305.0000](0.5000,-0.8660){\rput{300}{$\big({1 \over 2},\!{-\sqrt 3 \over 2}\big)$}}
\uput{0.4000}[315.0000](0.7071,-0.7071){\rput{315}{$\big(\!{\sqrt 2 \over 2},\!{-\sqrt 2 \over 2}\big)$}}
\uput{0.3500}[330.0000](0.8660,-0.5000){\rput{330}{$\big(\!{\sqrt 3 \over 2},\!{-1 \over 2}\big)$}}
\uput{0.1000}[154.0000](1.0000,0.0000){\scalebox{.9}{$0$}}
\uput{0.3500}[170.0000](1.0000,0.0000){\scalebox{.7}{$0^\circ$}}
\uput{0.4300}[210.0000](0.8660,0.5000){\rput{30}{\scalebox{.7}{$30^\circ$}}}
\uput{0.1400}[215.0000](0.8660,0.5000){\rput{30}{\scalebox{1}{$\pi \over 6$}}}
\uput{0.4300}[225.0000](0.7071,0.7071){\rput{45}{\scalebox{.7}{$45^\circ$}}}
\uput{0.1400}[230.0000](0.7071,0.7071){\rput{45}{\scalebox{1}{$\pi \over 4$}}}
\uput{0.4300}[240.0000](0.5000,0.8660){\rput{60}{\scalebox{.7}{$60^\circ$}}}
\uput{0.1400}[245.0000](0.5000,0.8660){\rput{60}{\scalebox{1}{$\pi \over 3$}}}
\uput{0.0800}[292.0000](0.0000,1.0000){\scalebox{1}{$\pi \over 2$}}
\uput{0.3500}[283.0000](0.0000,1.0000){\scalebox{.7}{$90^\circ$}}
\uput{0.1600}[300.0000](-0.5000,0.8660){\rput{300}{\scalebox{1}{$2\pi \over 3$}}}
\uput{0.4500}[300.0000](-0.5000,0.8660){\rput{300}{\scalebox{.7}{$120^\circ$}}}
\uput{0.1600}[315.0000](-0.7071,0.7071){\rput{315}{\scalebox{1}{$3\pi \over 4$}}}
\uput{0.4500}[315.0000](-0.7071,0.7071){\rput{315}{\scalebox{.7}{$135^\circ$}}}
\uput{0.1600}[330.0000](-0.8660,0.5000){\rput{330}{\scalebox{1}{$5\pi \over 6$}}}
\uput{0.4500}[330.0000](-0.8660,0.5000){\rput{330}{\scalebox{.7}{$150^\circ$}}}
\uput{0.0800}[26.0000](-1.0000,0.0000){\scalebox{1}{$\pi$}}
\uput{0.2700}[11.0000](-1.0000,0.0000){\scalebox{.7}{$180^\circ$}}
\uput{0.1700}[30.0000](-0.8660,-0.5000){\rput{30}{\scalebox{1}{$7\pi \over 6$}}}
\uput{0.4500}[30.0000](-0.8660,-0.5000){\rput{30}{\scalebox{.7}{$210^\circ$}}}
\uput{0.1700}[45.0000](-0.7071,-0.7071){\rput{45}{\scalebox{1}{$5\pi \over 4$}}}
\uput{0.4500}[45.0000](-0.7071,-0.7071){\rput{45}{\scalebox{.7}{$225^\circ$}}}
\uput{0.1700}[60.0000](-0.5000,-0.8660){\rput{60}{\scalebox{1}{$4\pi \over 3$}}}
\uput{0.4500}[60.0000](-0.5000,-0.8660){\rput{60}{\scalebox{.7}{$240^\circ$}}}
\uput{0.0600}[59.0000](-0.0000,-1.0000){\scalebox{1}{$3\pi \over 2$}}
\uput{0.3200}[73.0000](-0.0000,-1.0000){\scalebox{.7}{$270^\circ$}}
\uput{0.1600}[120.0000](0.5000,-0.8660){\rput{300}{\scalebox{1}{$5\pi \over 3$}}}
\uput{0.4100}[120.0000](0.5000,-0.8660){\rput{300}{\scalebox{.7}{$300^\circ$}}}
\uput{0.1600}[135.0000](0.7071,-0.7071){\rput{315}{\scalebox{1}{$7\pi \over 4$}}}
\uput{0.4100}[135.0000](0.7071,-0.7071){\rput{315}{\scalebox{.7}{$315^\circ$}}}
\uput{0.1600}[150.0000](0.8660,-0.5000){\rput{330}{\scalebox{1}{$11\pi \over 6$}}}
\uput{0.4100}[150.0000](0.8660,-0.5000){\rput{330}{\scalebox{.7}{$330^\circ$}}}
\uput{0.1500}[-30.0000](0.0000,1.5500){$sin$}
\uput{0.1500}[-130.0000](1.6000,0.0000){$cos$}
\endpspicture

Instructions

Create EPS
```
$ euk2eps Unit_circle_angles.euk
```

Outline fonts

$ eps2eps -dNOCACHE Unit_circle_angles.eps Unit_circle_angles2.eps

Fix bounding box

$ ps2epsi Unit_circle_angles2.eps Unit_circle_angles.eps

Convert to Sketch

$ pstoedit -f sk Unit_circle_angles.eps Unit_circle_angles.sk

Convert to SVG

$ skconvert Unit_circle_angles.sk Unit_circle_angles.svg

Fix Unit_circle_angles.svg with Inkscape

Iyeltakizvot

Witison va iyeltak inde in banugale awir, va evla/bartiv vulegal !!

	Evla/Bartiv	Lumeem	Favesik	Sebuks
ref	4 bareaksat 2011 à 19:33	720 × 720 (238 kio)	Tryphon	Valid SVG.
	9 bareaksat 2006 à 12:57	720 × 720 (238 kio)	Gustavb	tiny adjustments
	9 bareaksat 2006 à 12:39	720 × 720 (245 kio)	Gustavb	some small adjustments
	22 toleaksat 2006 à 11:31	720 × 720 (253 kio)	Gustavb	Better svg conversion.
	18 toleaksat 2006 à 03:32	720 × 720 (472 kio)	Gustavb	== Summary == Angles and values on the Unit circle. Created by Gustavb using [http://www.eukleides.org/ Eukleides]. == Licensing == {{GFDL-self}} == Source == === Unit_circle_angles.euk (Eukleides source) === <pre> box(-1.65, -1.65,

Favera va iyeltak

Meku bu va bata ewava ruldar.

Jadifa iyeltakura

Valevefi wiki va bat iyeltak malsaved :

Favera dene ar.wikipedia.org
- جيب (رياضيات)
- قائمة المتطابقات المثلثية
Favera dene ba.wikipedia.org
- Тригонометрик функциялар
Favera dene be.wikipedia.org
- Трыганаметрыя
- Трыганаметрычныя функцыі
Favera dene bg.wikipedia.org
- Тригонометрична функция
Favera dene bn.wikipedia.org
- সাইন ও কোসাইন
Favera dene ca.wikipedia.org
- Funció trigonomètrica
- Llista d'identitats trigonomètriques
- Circumferència goniomètrica
- Constants trigonomètriques exactes
Favera dene ca.wikibooks.org
- Matemàtiques (Prova d'accés a cicles formatius de grau superior)/Trigonometria
Favera dene cs.wikipedia.org
- Goniometrická funkce
- Sinus
- Jednotková kružnice
Favera dene de.wikipedia.org
- Benutzer:Troyaner/Physics
- Benutzer:Chiananda/7
Favera dene en.wikipedia.org
- User:Feb30th1712
- User:Gustavb/Gallery
- Sine and cosine
- User:Cavenba/Userboxes/User Math
- User:Cavenba/Mathtastic
- User:Blindman shady/Trig
- User:Kwj2772/Translation
Favera dene en.wikibooks.org
- Trigonometry/The Unit Circle
- A-level Mathematics/OCR/C2/Trigonometric Functions
- Trigonometry/Print version
- Trigonometry/Trigonometric Unit Circle and Graph Reference
- Fractals/Iterations in the complex plane/def cqp
Favera dene en.wikiversity.org
- Trigonometry
Favera dene eo.wikipedia.org
- Trigonometria funkcio
- Ekzaktaj trigonometriaj konstantoj
Favera dene es.wikipedia.org
- Circunferencia goniométrica
Favera dene es.wikibooks.org
- Trigonometría/Circunferencia Unitaria
- Trigonometría/Texto completo
Favera dene eu.wikipedia.org
- Sinu
- Lankide:Markel Sabater/Proba orria
Favera dene fi.wikipedia.org
- Trigonometrinen funktio
- Yksikköympyrä
Favera dene fr.wikibooks.org
- Tables trigonométriques
Favera dene fr.wikiversity.org
- Trigonométrie/Cercle trigonométrique
- Trigonométrie/Cosinus et sinus dans le cercle trigonométrique
Favera dene gl.wikipedia.org
- Función trigonométrica
Favera dene he.wikipedia.org
- קוסינוס
- סינוס (טריגונומטריה)
- קבועים טריגונומטריים מדויקים
- משתמש:Amirki/ארגז חול
Favera dene he.wikibooks.org
- מתמטיקה תיכונית
- מתמטיקה תיכונית/טריגונומטריה/הרדיאן/זוויות מיוחדות/זוויות 0, 90, 180, 360
Favera dene hi.wikipedia.org
- त्रिकोणमितीय सर्वसमिकाओं की सूची

loa favera va bat iyeltak wil !!

Veyorigeem

Bat iyeltak va loplekufa giva ruldar. Bata giva male reduso ok tuotukaso wanuyasiko iku ksudasiko lanon zo loplekuyur. Ede iyeltak malion di zo betayar, konaka pinta va betayana ewava rotir me co tcazecked.

Mantuca	720
Ontinuca	720

Iyeltak:Unit circle angles.svg

Telizeem

Pimtara

Sortara :

Source

Unit_circle_angles.euk (Eukleides source)

PS-tricks source

Instructions

Légendes

Éléments décrits dans ce fichier

dépeint ^français

date de fondation ou de création ^français

18 toleaksat 2006

Iyeltakizvot

Favera va iyeltak

Jadifa iyeltakura

Veyorigeem

Iyeltak:Unit circle angles.svg

Pimtara

Sortara :

Source

Unit_circle_angles.euk (Eukleides source)

PS-tricks source

Instructions

Légendes

Éléments décrits dans ce fichier

dépeint français

date de fondation ou de création français

18 toleaksat 2006

Iyeltakizvot

Favera va iyeltak

Jadifa iyeltakura

Veyorigeem

dépeint ^français

date de fondation ou de création ^français