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cos(30) = sqrt(3)/2 so cosine squared is 3/4.

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8y ago

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How do you turn cosine of 30 degrees into a fraction?

Cos(30) = sqrt(3)/2 = 0.866025403.... ( Which is irrational).


What is cosine 30 degrees?

0.866 ( or (sqrt 3)/2 )


What the only formula you can find the exact value of cosine 30?

Cosine(30) = sqrt(3)/2


Find a cos of some value?

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).


What is the cosine 30 degrees?

cos(30 deg) = sqrt(3)/2 = 0.8660 approx.


How do you find an angle using sine cosine tangent?

First make sure your calculator is in 'Degree Mode (D)'. Then using the 'Inverse' of 'Sin' , shown as 'ArcSin' or ' Sin^(-1)' . enter '0.5', followed by '=' . The answer should be '30' ( 30 degrees).


Which is the 30o-60o-right triangle theorem?

If its a 300-600-right angle triangle then the third angle must be 90 degrees. Then its base squared plus its height squared equals its hypotenuse squared usually written in the form of: a2+b2 = c2


How can a force be resolved in to rectangular components?

You would use trigonometry for that. If, for example, you have a force of magnitude 10 at an angle of 30 degrees: * The x-component is 10 times the cosine of 30 degrees * The y-component is 10 times the sine of 30 degrees Or better yet, learn to use the polar-->rectangular conversion on your scientific calculator.


How to find the exact value of arc sine and cosine and tangent?

mostly it comes from memorization. If sin 30 = 1/2, then arcsin (1/2) = 30


How do you find length of a hypotenuse of a 30 60 90 degree triangle is 7 cm what is the perimeter?

The length of the other two sides is 7 cosine (60) and 7 cosine (30)that is 3.5 and 6.062 cmthe perimeter = 7 + 3.5 + 6.062 = 16.562 cm


What is the measure of the acute angle that satisfies cosine x degrees equal square root of 3 divided by 2?

The acute angle ( x ) that satisfies ( \cos(x) = \frac{\sqrt{3}}{2} ) is ( 30^\circ ). This is because the cosine function gives this value at ( 30^\circ ) within the range of acute angles (0° to 90°). Therefore, the answer is ( x = 30^\circ ).


In a circle a 90 degrees sector has an area of 225 pie in squared What is the radius of the circle?

area = 225 pi = pi R squared/4 R = square root 900 = 30 in