Mitsubishi A1SD51S, Руководство по программированию

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APPENDIX
Appendix 5 How to Obtain Trigonometric Functions not Available in AD51H-BASIC
A trigonometric function not available in AD51H-BASIC can be derived by combining
existing trigonometric functions.
The table below shows formulas for the derived trigonometric functions.
Derived function Expression
Arc sine ARCSIN(X)=ATN(X/SQR(–X X+1))
Arc cosine ARCCOS(X)=–ATN(X/SQR(–X X+1))+1.5708
Arc secant ARCSEC(X)=ATN(SQR(X X–1))+(SGN(X)–1) 1.5708
Arc cosecant ARCCSC(X)=ATN(1/SQR(X X–1))+(SGN(X)–1) 1.5708
Arc cotangent ARCCOT(X)=–ATN(X)+1.5708
Cosecant SCS(X)=1/SIN(X)
Cotangent COT(X)=1/TAN(X)
Secant SEC(X)=1/COS(X)
Hyperbolic sine SINH(X)=(EXP(X)–EXP(–X))/2
Hyperbolic cosine COSH(X)=(EXP(X)+EXP(–X))/2
Hyperbolic tangent TANH(X)=–EXP(–X)/(EXP(X)+EXP(–X)) 2+1
Hyperbolic secant SECH(H)=2/(EXP(X)+EXP(–X))
Hyperbolic cosecant CSCH(H)=2/(EXP(X)-EXP(–X))
Hyperbolic cotangent COTH(X)=EXP(–X)/(EXP(X)–EXP(–X)) 2+1
Hyperbolic arc sine ARCSINH(X)=LOG(X+SCR(X X+1))
Hyperbolic arc cosine ARCCOSH(X)=LOG(X+SQR(X X–1))
Hyperbolic arc tangent ARCTANH(X)=LOG((1+X)/(1–X))/2
Hyperbolic arc secant ARCSECH(X)=LOG((SQR(–X X+1)+1)/X)
Hyperbolic arc cosecant ARCCSCH(X)=LOG((SGN(X) SQR(X X+1)+1)/X)
Hyperbolic arc cotangent ARCCOTH(X)=LOG((X+1)/)X–1))/2
Note that a certain degree of inaccuracy may occur.