Difference between revisions of "Manuals/calci/MAKECOMPLEXIMINUSSIMPLE"

Revision as of 04:30, 17 April 2017

MAKECOMPLEXIMINUSSIMPLE(imaginary)

MAKECOMPLEXIMINUSSIMPLE function represents a complex number using the imaginary coefficient mentioned in the argument. Here the imaginary coefficient is converted to negative value.
As the argument does not contain real number, the real number coefficient is considered zero.
A complex number is a combination of a real and an imaginary number.
A number which is positive or negative, rational or irrational or decimals are called real numbers.
An Imaginary number is a number that when squring it gives a negative result.
For e.g. ${-4}^{2}=16$ . Because a negative times a negative is positive.
A complex number is in the form $z=a+bi$ , where $a$ and $b$ are real numbers and $i$ is the imaginary unit. Where $i={\sqrt {-1}}$
To mention $i$ and $j$ , we must use the lower case only
In a complex number $z$ real part is denoted by $Re(z)$ & imaginary part is denoted by $Im(z)$ .
MAKECOMPLEXIMINUSSIMPLE returns the error value, when $real$ and $imaginary$ are non-numeric.
$Suffix$ should be either $i$ or $j$ , otherwise it shows error value.
A Complex number whose real part is zero is said to be purely imaginary.
A Complex number whose imaginary part is zero is a real number. In that cases we have to assign '0' for that part.

The syntax is to calculate MAKECOMPLEXIMINUSSIMPLE in ZOS is $MAKECOMPLEXIMINUSSIMPLE(IMAGINARY)$

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 *A Complex number whose real part is zero is said to be purely imaginary.
 *A Complex number whose imaginary part is zero is a real number. In that cases we have to assign '0' for that part.
-#=MAKECOMPLEXIMINUSSIMPLE (8) gives <math>5-i2</math>
+#=MAKECOMPLEXIMINUSSIMPLE (8) gives <math>0-i8</math>
-#=MAKECOMPLEXIMINUSSIMPLE (2,["j"]) gives <math>5-j2</math>
+#=MAKECOMPLEXIMINUSSIMPLE (2,["j"]) gives <math>0-j2</math>
 ==ZOS==
-*The syntax is to calculate MAKECOMPLEXIMINUS in ZOS is
+*The syntax is to calculate MAKECOMPLEXIMINUSSIMPLE in ZOS is <math>MAKECOMPLEXIMINUSSIMPLE (IMAGINARY)</math>
-<math>MAKECOMPLEXIMINUSSIMPLE (IMAGINARY)</math>
 *<math>IMAGINARY</math> is the imaginary part.
@@ Line 31: / Line 30: @@
 ==Examples==
-#=MAKECOMPLEXIMINUSSIMPLE(5) = 4-i5
+#=MAKECOMPLEXIMINUSSIMPLE(5) = 0-i5
-#=MAKECOMPLEXIMINUSSIMPLE(-5,["j") = 4+i5
+#=MAKECOMPLEXIMINUSSIMPLE(-5) = 0+i5
-#=MAKECOMPLEXIMINUSSIMPLE(1) = 1+i0
+#=MAKECOMPLEXIMINUSSIMPLE(1) = 0-i1
-#=MAKECOMPLEXIMINUSSIMPLE(1..3) = 1-i5 ; 2-i5; 3-i5
+#=MAKECOMPLEXIMINUSSIMPLE(-3,["j"]) = 0+j3
@@ Line 44: / Line 43: @@
 *[[Manuals/calci/COMPLEX | COMPLEX]]
+*[[Manuals/calci/MAKECOMPLEXIMINUS| MAKECOMPLEXIMINUS]]
 *[[Manuals/calci/MAKECOMPLEXISIMPLE| MAKECOMPLEXISIMPLE]]
 *[[Manuals/calci/IMAGINARY | IMAGINARY]]