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arctangent in a sentence


1) However the arctangent method has zero settling time.

2) By performing the arctangent function, arbitrary levels of resolution can be achieved.

3) The tracking loop requires less DSP cycles and results in higher resolution than the arctangent method.



arctangent example sentences

4) Presently, the execution time for this arctangent method is 6.57μs using the ADMC401 DSP.

5) This angle is equal to the arctangent of the coefficient of static friction "μs" between the surfaces.

6) It is unlikely that any of the geographers could compute the arctangent , or angle of that tangent.

7) The first two of these are special cases of the arctangent function with = 4 arctan (1).

8) Applying trigonometry ( arctangent ), that figures to extending at an apparent 3.18° angle in the sky.

9) Unlike the arctangent method, this method requires a settling time, during which the position estimation may not be exact and incur some error as in Figure 11.

10) These values were then used as the source to compute the divide and arctangent functions of (1), using standard, 16-bit, fixed-point arithmetic.

11) He developed the concepts of the power series and Taylor series, and produced the power series expansions of sine, cosine, tangent, and arctangent .

12) In the receiver, the bearing angle can then be computed by taking the arctangent of the ratio of the N-S to E-W signal.

13) For example, the angle __FORMULA__ of the 3pm hour-line would equal the arctangent of sin L, since tan 45° = 1.

14) Thus, the isometric projection used by most games tilt the x- and z-axes with approximately 27 degrees (the exact angle is " arctangent (0.5)").

15) where atan2 is a common variation on the arctangent function defined as



example sentences with arctangent

16) Returns the arctangent of y/x in radians.

17) Code for the complex arcsine, arccosine and arctangent functions

18) Arctangent interpolation is used to generate rectangular pulses from the sine/cosine signal periods.

19) Its cumulative distribution function has the shape of an arctangent function arctan("x"):

20) [ arctan (E) ] for the principal value of the arctangent of the value of E

21) Arctangent

22) The imaginary units "i" and −"i" are branch points of the arctangent function (arctan("z") = (1/2"i")log("i" − "z")/("i" + "z")).



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