Preposition: of

• angle: Math Returns the arc cosine of an angle, in the range of 0.0 through pi.

• latitude: Each grid box was weighted by surface area, using the cosine of the latitude.

• axis: Each time a line or plane is computed, the direction cosines of the relevent axis are stored as AXIS number ' n ' .

• r1: FSINCOS ANS r1 - r2 r3 r2 is the sine of the radian angle r1. r3 is the cosine of the radian angle r1.

Converse of object

• return: Returns: the sine of the argument. cos public static double cos ( double a ) Returns the trigonometric cosine of an angle.

• use: Each grid box was weighted by surface area, using the cosine of the latitude.

Adjective modifier

• inverse: The inverse cosine is defined only in the domain from ` -1 ' to ` 1 ' .

• discrete: Relative to the number of elements in the detector the discrete cosine proves inefficient, particularly with regard to modulation information.

• arc: Math Returns the arc cosine of an angle, in the range of 0.0 through pi.

• trigonometric: Returns: the sine of the argument. cos public static double cos ( double a ) Returns the trigonometric cosine of an angle.

• half-period: The one we present here is simply the addition of four half-period cosines.

Modifies a noun

• similarity: Using TF-IDF in conjunction with the cosine similarity function seemed well suited for our context determination task.

• wave: Frequency analysis ) we only talk about the frequency of a sine or cosine wave.

• function: So we might think the sine and cosine functions could have the same values that they had for the first triangle.

• rule: An example of this can be seen with the cosine rule.

• series: Laplace had devised a method involving cosine series for computing the perturbing force on a planet caused by other planets.

• bell: Both the effects of the cosine bell and the subtraction of the mean level are reversed at the end of the sequence.

Noun used with modifier

• direction: This assumes you have an HKL file with direction cosines.

• arc: The result is in the range of - pi /2 through pi /2. acos( x ) Arc cosine of an angle.

• frequency: Note that index 1 is for the higest frequency cosine instead of the 0 frequency sin.