# Cos of 165 degrees

Using the half angle formula find the cosine of 165 degrees.
• 2 hours ago

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Find cos 165 deg Ans: − √2 +√3 2 Explanation: Call cos 165 = cos t ->> cos 2t = cos 330 = cos (-30 + 360) = cos -30 = cos30 = √3 2. Use trig identity: cos2t = 2cos2t − 1 2cos2t = 1 + √3 2 = 2 + √3 2 cos2t = 2 + √3 4 cos165 = cost = ± √2 + √3 2 Since 165 deg is in Quadrant II, take the negative number as answer. Answer link.
Use our cos(x) calculator to find the cosine of -165 degrees - cos(-165 °) - or the cosine of any angle in degrees and in radians.
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Applying the unit-circle definition found on our homepage, assumed r = 1, in the intersection of the point (x,y) and the circle, y = sin 165°, x = cos 165° and tg 165° = sin 165°/cos 165°. Note that you can locate many terms including the tangent165° value using the search form. On mobile devices you can find it by scrolling down. in this problem, we're going to be evaluating the coastline function of 165 degrees, 165 degrees is not easy to work with. So our first goal here is to break down 165 degrees into the sum of two easier angles to work with. Let's start by writing co sign off 165 degrees is also equal to co sign of the following two, Ingles added. Together we can break 1 65 into 120 degrees, for which we.

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tg 165 degrees = -2+√3 The tg of 165 degrees is -2+√3, the same as tg of 165 degrees in radians. To obtain 165 degrees in radian multiply 165° by $\pi$ / 180° = 11/12 $\pi$. Tg 165degrees = tg (11/12 × $\pi)$. Our results of tg165° have been rounded to five decimal places.

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Sin 165° in Terms of Trigonometric Functions Using trigonometry formulas, we can represent the sin 165 degrees as: ± √ (1-cos² (165°)) ± tan 165°/√ (1 + tan² (165°)) ± 1/√ (1 + cot² (165°)) ± √ (sec² (165°) - 1)/sec 165° 1/cosec 165° Note: Since 165° lies in the 2nd Quadrant, the final value of sin 165° will be positive.

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For cos 270 degrees, the angle 270° lies on the negative y-axis. Thus cos 270° value = 0. Since the cosine function is a periodic function, we can represent cos 270° as, cos 270 degrees = cos (270° + n × 360°), n ∈ Z. ⇒ cos 270° = cos 630° = cos 990°, and so on. Note: Since, cosine is an even function, the value of cos (-270.
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in this problem, we're going to be evaluating the coastline function of 165 degrees, 165 degrees is not easy to work with. So our first goal here is to break down 165 degrees into the sum of two easier angles to work with. Let's start by writing co sign off 165 degrees is also equal to co sign of the following two, Ingles added. Together we can break 1 65 into 120 degrees, for which we.

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Explanation: cos(165) = cos(120 +45) cos(165) = cos120 ⋅ cos45 −sin120 ⋅ sin45 = ( − 1 2) ⋅ √2 2 − √3 2 ⋅ √2 2 = − √2 2 (1 2 + √3 2) = cos(165) = − √3 + 1 2√2 Check by calculator. cos 165 = - 0.97 ; − √3 +1 2√2 = − 2.732 2.828 = −0.97. OK Answer link.
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A seafood dish should be thoroughly cooked to an internal temperature of at least 145 F (63 C). Ground or flaked fish, such as a fish cake, should be cooked to at least 155 F (68 C), and stuffed fish to at least 165 F (74 C).Table of contents1. Does fish need to be cooked.

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When reheating food, the internal temperature of the food must reach 165 F (74 C) within two hours. Take the temperature to ensure the food has reached 165 F ( 74 C ) for 15 seconds. Once this minimum temperature has been reached, the.

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Find the exact value of 165 degrees.

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Using the half angle formula find the cosine of 165 degrees.
The Sine function ( sin (x) ) The sine is a trigonometric function of an angle, usually defined for acute angles within a right-angled triangle as the ratio of the length of the opposite side to the longest side of the triangle. In the illustration below, sin (α) = a/c and sin (β) = b/c. From cos (α) = a/c follows that the sine of any angle.
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Find value of Cos(65) - Cosine or Calculate value of Sin, Cos, Tan, Cot, Cosec, Sec, SinH, CosH, TanH, CotH, CosecH, SecH, ASin, ACos, ATan, ACot, ACosec, ASec and.

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tg 165 degrees = -2+√3 The tg of 165 degrees is -2+√3, the same as tg of 165 degrees in radians. To obtain 165 degrees in radian multiply 165° by $\pi$ / 180° = 11/12 $\pi$. Tg 165degrees = tg (11/12 × $\pi)$. Our results of tg165° have been rounded to five decimal places.

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Expand Using Sum/Difference Formulas cos (165) cos (165) cos ( 165) First, split the angle into two angles where the values of the six trigonometric functions are known. In this case, 165 165 can be split into 120+45 120 + 45. cos(120+45) cos ( 120 + 45) Use the sum formula for cosine to simplify the expression.