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To find the cosine of a specific angle, you can use a scientific calculator or refer to the unit circle. For example, the cosine of 0 degrees (or 0 radians) is 1, while the cosine of 90 degrees (or π/2 radians) is 0. Additionally, you can use trigonometric identities or tables for common angles such as 30 degrees (√3/2), 45 degrees (√2/2), and 60 degrees (1/2).

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5mo ago

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Find the exact value of cos 195?

cos(195) = -0.965925826289


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The inverse cos of 1 is equal to o degrees. You can find this answer by knowing what angle measurement has cos equal to a value of 1.


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If tan 3a is equal to sin cos 45 plus sin 30, then the value of a = 0.4.


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It seems there might be a typo in your question. If you mean "cos A = 514," that value is not possible since the cosine function ranges from -1 to 1. If you provide a different value or clarify the question, I can help you find the value of ( x ).


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The value of cos 40 degrees is approximately 0.766.


Find the value of y if sin y equals cos 48?

y = arcsin( cos 48 ); arcsin may be seen as sin-1 on your calculator.


Find the value of 3 sin 40 4 cos 20 - tan 45?

6.25


What is the value of the cos of 34 degrees?

cos 34o ≈ 0.829 cos 34 = 0.86074


How do you use calculator to find cos degrees?

To find the cosine of an angle in degrees using a calculator, first ensure that the calculator is set to degree mode (not radians). Enter the angle in degrees, then press the "cos" button. The calculator will display the cosine value for that angle. For example, to find cos(60°), input 60, select "cos," and the result will be 0.5.


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Cos(22.5)=0.9238795325


What is the value of cos 25 degrees?

cos(25o) = 0.906307787 ==========


What is the exact value of sin 255?

To find the exact value of sin 255°, we can use the sine subtraction formula. Since 255° = 270° - 15°, we can express it as: [ \sin(255°) = \sin(270° - 15°) = \sin(270°) \cos(15°) - \cos(270°) \sin(15°. ] Knowing that (\sin(270°) = -1) and (\cos(270°) = 0), we have: [ \sin(255°) = -1 \cdot \cos(15°). ] Thus, the exact value of (\sin(255°) = -\cos(15°)).