Sin 240 Sin 225 Cos 315. Обычно тригонометрические функции определяются геометрическиВ декартовой системе.

How Do You Find The Solution To Sin 120 Cos 2pi 3 Tan 315 Socratic sin 240 sin 225 cos 315
How Do You Find The Solution To Sin 120 Cos 2pi 3 Tan 315 Socratic from socratic.org

The coordinates of P are (cos 330° sin 330°) The angle POQ is 30° and is called the related angle for 330° So cos 330° = cos 30° = and sin 330° = −sin 30° = − Hence tan 330° = −tan 30° = − In general if lies in the fourth quadrant the acute angle is called the related angle for θ In summary to find the trigonometric ratio of an angle between 0° and 360° we find.

Sin Cos Tan Cot 030604590 Öğrenci Yardım

PDF file360 360 bzw 0 345 330 315 300 285 270 255 x 0 = 2ˇ ˇ 12 ˇ 6 ˇ 4 ˇ 3 5ˇ 12 ˇ 2 7ˇ 12 x 2ˇ 2ˇ= 0 23ˇ 12 11ˇ 6 7ˇ 4 5ˇ 3 19ˇ 12 3ˇ 2 17ˇ 12 sin(x) 0 p 6 p 2 4 1 2 p 2 2 p 3 2 p 6+ p 2 4 1 p 6+ p 2 4 cos(x) 1 p 6+ p 2 4 p 3 2 p 2 2 1 2 p 6 p 2 4 0 p 6+ p 2 4 120 135 150 165 180 195 210 225 360 240 225 210 195 180 165 150 135 x 2ˇ.

Trigonometric Functions of Any Angle Trigonometry Socratic

The values of sin cos tan cot at the angles of 0° 30° 60° 90° 120° 135° 150° 180° 210° 225° 240° 270° 300° 315° 330° 360°.

Cosecant Calculator Calculate csc(x) Inch Calculator

tan t = sin t cos t = − 5 13 12 13 = − 5 12 sec Press the SIN key Press the = key How To Given an angle measure in radians use a graphing utility/calculator to find the cosecant If the graphing utility has degree mode and radian mode set it to radian mode Enter 1 / 1 / Press the SIN key Enter the value of the angle inside parentheses Press the ENTER key Example 10.

How Do You Find The Solution To Sin 120 Cos 2pi 3 Tan 315 Socratic

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sin ⁡ 6 0 ° = sin ⁡ 1 2 0 ° = − sin2 4 0 ° = − sin ⁡ 3 0 0 ° \sin 60\degree=\sin 120\degree=\sin 240\degree=\sin 300\degree sin 6 0 ° = sin 1 2 0 ° = − sin 2 4 0 ° = − sin 3 0 0 ° Dado que la función seno y la función coseno siguen la misma curva con un desplazamiento de 90° existe la siguiente equivalencia sin ⁡ α = cos ⁡ (α − 9 0 °) = cos ⁡ (9 0.