# Add-in Functions, List of Analysis Functions Part Two

Insert - Function - Category Add-In

## OCT2HEX

The result is the hexadecimal number for the octal number entered.

### Syntax

`OCT2HEX(Number; Places)`

Number is the octal number. The number can have a maximum of 10 places. The most significant bit is the sign bit, the following bits return the value. Negative numbers are entered as two's complement.

Places is the number of places to be output.

### Example

`=OCT2HEX(144;4)` returns 0064.

## OCT2DEC

The result is the decimal number for the octal number entered.

### Syntax

`OCT2DEC(Number)`

Number is the octal number. The number can have a maximum of 10 places. The most significant bit is the sign bit, the following bits return the value. Negative numbers are entered as two's complement.

### Example

`=OCT2DEC(144)` returns 100.

## OCT2BIN

The result is the binary number for the octal number entered.

### Syntax

`OCT2BIN(Number; Places)`

Number is the octal number. The number can have a maximum of 10 places. The most significant bit is the sign bit, the following bits return the value. Negative numbers are entered as two's complement.

Places is the number of places to be output.

### Example

`=OCT2BIN(3;3)` returns 011.

## IMTAN

Returns the tangent of a complex number.

## IMSUM

The result is the sum of up to 29 complex numbers.

### Syntax

`IMSUM("ComplexNumber1"; "ComplexNumber2"; ...)`

ComplexNumber is a complex number that is entered in the form "x+yi" or "x+yj".

### Example

`=IMSUM("13+4j";"5+3j")` returns 18+7j.

## IMSUB

The result is the subtraction of two complex numbers.

### Syntax

`IMSUB("ComplexNumber1"; "ComplexNumber2")`

ComplexNumber is a complex number that is entered in the form "x+yi" or "x+yj".

### Example

`=IMSUB("13+4j";"5+3j")` returns 8+j.

## IMSQRT

The result is the square root of a complex number.

### Syntax

`IMSQRT("ComplexNumber")`

ComplexNumber is a complex number that is entered in the form "x+yi" or "x+yj".

### Example

`=IMSQRT("3+4i")` returns 2+1i.

## IMSINH

Returns the hyperbolic sine of a complex number.

## IMSIN

Returns the sine of a complex number.

## IMREAL

The result is the real coefficient of a complex number.

### Syntax

`IMREAL("ComplexNumber")`

ComplexNumber is a complex number that is entered in the form "x+yi" or "x+yj".

### Example

`=IMREAL("1+3j")` returns 1.

## IMPRODUCT

The result is the product of up to 29 complex numbers.

### Syntax

`IMPRODUCT("ComplexNumber"; "ComplexNumber1"; ...)`

ComplexNumber is a complex number that is entered in the form "x+yi" or "x+yj".

### Example

`=IMPRODUCT("3+4j";"5-3j")` returns 27+11j.

## IMPOWER

The result is the ComplexNumber raised to the power of Number.

### Syntax

`IMPOWER("ComplexNumber"; Number)`

ComplexNumber is a complex number that is entered in the form "x+yi" or "x+yj".

Number is the exponent.

### Example

`=IMPOWER("2+3i";2)` returns -5+12i.

## IMLOG2

The result is the binary logarithm of a complex number.

### Syntax

`IMLOG2("ComplexNumber")`

ComplexNumber is a complex number that is entered in the form "x+yi" or "x+yj".

### Example

`=IMLOG2("1+j")` returns 0.50+1.13j (rounded).

## IMLOG10

The result is the common logarithm (to the base 10) of a complex number.

### Syntax

`IMLOG10("ComplexNumber")`

ComplexNumber is a complex number that is entered in the form "x+yi" or "x+yj".

### Example

`=IMLOG10("1+j")` returns 0.15+0.34j (rounded).

## IMLN

The result is the natural logarithm (to the base e) of a complex number. The constant e has a value of approximately 2.71828182845904.

### Syntax

`IMLN("ComplexNumber")`

ComplexNumber is a complex number that is entered in the form "x+yi" or "x+yj".

### Example

`=IMLN("1+j")` returns 0.35+0.79j (rounded).

## IMEXP

The result is the power of e and the complex number. The constant e has a value of approximately 2.71828182845904.

### Syntax

`IMEXP("ComplexNumber")`

ComplexNumber is a complex number that is entered in the form "x+yi" or "x+yj".

### Example

`=IMEXP("1+j")` returns 1.47+2.29j (rounded).

## IMDIV

The result is the division of two complex numbers.

### Syntax

`IMDIV("Numerator"; "Denominator")`

Numerator, Denominator are complex numbers that are entered in the form "x+yi" or "x+yj".

### Example

`=IMDIV("-238+240i";"10+24i")` returns 5+12i.

## IMSECH

Returns the hyperbolic secant of a complex number.

## IMSEC

Returns the secant of a complex number.

## IMCSCH

Returns the hyperbolic cosecant of a complex number.

## IMCSC

Returns the cosecant of a complex number.

## IMCOT

Returns the cotangent of a complex number.

## IMCOSH

Returns the hyperbolic cosine of a complex number.

## IMCOS

Returns the cosine of a complex number.

## IMCONJUGATE

The result is the conjugated complex complement to a complex number.

### Syntax

`IMCONJUGATE("ComplexNumber")`

ComplexNumber is a complex number that is entered in the form "x+yi" or "x+yj".

### Example

`=IMCONJUGATE("1+j")` returns 1-j.

## IMARGUMENT

The result is the argument (the phi angle) of a complex number.

### Syntax

`IMARGUMENT("ComplexNumber")`

ComplexNumber is a complex number that is entered in the form "x+yi" or "x+yj".

### Example

`=IMARGUMENT("3+4j")` returns 0.927295.

## IMAGINARY

The result is the imaginary coefficient of a complex number.

### Syntax

`IMAGINARY("ComplexNumber")`

ComplexNumber is a complex number that is entered in the form "x+yi" or "x+yj".

### Example

`=IMAGINARY("4+3j")` returns 3.

## IMABS

The result is the absolute value of a complex number.

### Syntax

`IMABS("ComplexNumber")`

ComplexNumber is a complex number that is entered in the form "x+yi" or "x+yj".

### Example

`=IMABS("5+12j")` returns 13.

## FACTDOUBLE

Returns the double factorial of a number.

### Syntax

`FACTDOUBLE(Number)`

Returns Number !!, the double factorial of Number, where Number is an integer greater than or equal to zero.

For even numbers FACTDOUBLE(n) returns:

2*4*6*8* ... *n

For odd numbers FACTDOUBLE(n) returns:

1*3*5*7* ... *n

FACTDOUBLE(0) returns 1 by definition.

### Example

`=FACTDOUBLE(5)` returns 15.

`=FACTDOUBLE(6)` returns 48.

`=FACTDOUBLE(0)` returns 1.

Converts a value from one unit of measure to the corresponding value in another unit of measure. Enter the units of measures directly as text in quotation marks or as a reference. If you enter the units of measure in cells, they must correspond exactly with the following list which is case sensitive: For example, in order to enter a lower case l (for liter) in a cell, enter the apostrophe ' immediately followed by l.

Property Units
Weight g, sg, lbm, u, ozm, stone, ton, grain, pweight, hweight, shweight, brton
Length m, mi, Nmi, in, ft, yd, ang, Pica, ell, parsec, lightyear, survey_mi
Time yr, day, hr, mn, sec, s
Pressure Pa, atm, at, mmHg, Torr, psi
Force N, dyn, dy, lbf, pond
Energy J, e, c, cal, eV, ev, HPh, Wh, wh, flb, BTU, btu
Power W, w, HP, PS
Field strength T, ga
Temperature C, F, K, kel, Reau, Rank
Volume l, L, lt, tsp, tbs, oz, cup, pt, us_pt, qt, gal, m3, mi3, Nmi3, in3, ft3, yd3, ang3, Pica3, barrel, bushel, regton, Schooner, Middy, Glass
Area m2, mi2, Nmi2, in2, ft2, yd2, ang2, Pica2, Morgen, ar, acre, ha
Speed m/s, m/sec, m/h, mph, kn, admkn
Information bit, byte

Units of measure in bold can be preceded by a prefix character from the following list:

Prefix Multiplier
Y (yotta) 10^24
Z (zetta) 10^21
E (exa) 10^18
P (peta) 10^15
T (tera) 10^12
G (giga) 10^9
M (mega) 10^6
k (kilo) 10^3
h (hecto) 10^2
e (deca) 10^1
d (deci) 10^-1
c (centi) 10^-2
m (milli) 10^-3
u (micro) 10^-6
n (nano) 10^-9
p (pico) 10^-12
f (femto) 10^-15
a (atto) 10^-18
z (zepto) 10^-21
y (yocto) 10^-24

Information units "bit" and "byte" may also be prefixed by one of the following IEC 60027-2 / IEEE 1541 prefixes:

 `ki kibi 1024` `Mi mebi 1048576` `Gi gibi 1073741824` `Ti tebi 1099511627776` `Pi pebi 1125899906842620` `Ei exbi 1152921504606850000` `Zi zebi 1180591620717410000000` `Yi yobi 1208925819614630000000000`
 The functions whose names end with _ADD or _EXCEL2003 return the same results as the corresponding Microsoft Excel 2003 functions without the suffix. Use the functions without suffix to get results based on international standards.

### Syntax

`CONVERT_ADD(Number; "FromUnit"; "ToUnit")`

Number is the number to be converted.

FromUnit is the unit from which conversion is taking place.

ToUnit is the unit to which conversion is taking place. Both units must be of the same type.

### Examples

`=CONVERT_ADD(10;"HP";"PS")` returns, rounded to two decimal places, 10.14. 10 HP equal 10.14 PS.

`=CONVERT_ADD(10;"km";"mi")` returns, rounded to two decimal places, 6.21. 10 kilometers equal 6.21 miles. The k is the permitted prefix character for the factor 10^3.

## COMPLEX

The result is a complex number which is returned from a real coefficient and an imaginary coefficient.

### Syntax

`COMPLEX(RealNum; INum; Suffix)`

RealNum is the real coefficient of the complex number.

INum is the imaginary coefficient of the complex number.

Suffix is a list of options, "i" or "j".

### Example

`=COMPLEX(3;4;"j")` returns 3+4j.