Sêgoşenasî: Cudahiya di navbera guhartoyan de
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Kurteya guhartinê tine |
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Rêz 6:
== Qiraç ==
Neqebê ku navbera du tîrêjên destpêkê xwe yek de dimê re qiraç tê gotin.
==Nirxên fonksiyonên sêgoşezanî yên ku pir tê bikaranîn==
{| class="wikitable" style="text-align: center;"
! Fonksiyon
! <math>0 \ (0^\circ)</math>
! <math>\frac{\pi}{12} \ (15^\circ)</math>
! <math>\frac{\pi}{6} \ (30^\circ)</math>
! <math>\frac{\pi}{4} \ (45^\circ)</math>
! <math>\frac{\pi}{3} \ (60^\circ)</math>
! <math>\frac{5\pi}{12} \ (75^\circ)</math>
!<math>\frac{\pi}{2} \ (90^\circ)</math>
|-
| sin
| <math>0</math>
| <math>\frac{ \sqrt{6} - \sqrt{2} } {4}</math>
| <math>\frac{1}{2}</math>
| <math>\frac{\sqrt{2}}{2}</math>
| <math>\frac{\sqrt{3}}{2}</math>
| <math>\frac{ \sqrt{6} + \sqrt{2} } {4}</math>
| <math>1</math>
|-
| cos
| <math>1</math>
| <math>\frac{\sqrt{6}+\sqrt{2}}{4}</math>
| <math>\frac{\sqrt{3}}{2}</math>
| <math>\frac{\sqrt{2}}{2}</math>
| <math>\frac{1}{2}</math>
| <math>\frac{ \sqrt{6} - \sqrt{2}} {4}</math>
| <math>0</math>
|-
| tan
| <math>0</math>
| <math>2-\sqrt{3}</math>
| <math>\frac{\sqrt{3}}{3}</math>
| <math>1</math>
| <math>\sqrt{3}</math>
| <math>2+\sqrt{3}</math>
| <math>\infty</math>
|-
| cot
| <math>\infty</math><
| <math>2+\sqrt{3}</math>
| <math>\sqrt{3}</math>
| <math>1</math>
| <math>\frac{\sqrt{3}}{3}</math>
| <math>2-\sqrt{3}</math>
| <math>0</math>
|-
| sec
| <math>1</math>
| <math>\sqrt{6} - \sqrt{2}</math>
| <math>\frac{2\sqrt{3}}{3}</math>
| <math>\sqrt{2}</math>
| <math>2</math>
| <math>\sqrt{6}+\sqrt{2}</math>
| <math>\infty</math>
|-
| csc
| <math>\infty</math>
| <math>\sqrt{6}+\sqrt{2}</math>
| <math>2</math>
| <math>\sqrt{2}</math>
| <math>\frac{2\sqrt{3}}{3}</math>
| <math>\sqrt{6} - \sqrt{2}</math>
| <math>1</math>
|}
{{kurt}}
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