Difference between revisions of "Manuals/calci/IMPRODUCT"

Latest revision as of 04:04, 2 November 2020

IMPRODUCT()

Parameters are of the form .
- IMPRODUCT(),returns the product of from 2 to 29 complex numbers.

Description

This function gives the product of the complex numbers.
In $IMPRODUCT()$ , where parameters are in the form of $z=a+ib$ .
where $a$ & $b$ are the real numbers. $i$ is the imaginary unit . $i={\sqrt {-1}}$ .
In CALCI we can find the product of 2 to 29 Complex numbers.
The multiplication of two complex numbers is a complex number.
Let $z1=a+ib$ and $z2=c+id$ .
Then the product of two complex number is $z1.z2=(a+ib)(c+id)=(ac-bd)+(ad+bc)i$ .
In this function first parameter is required. From the second parameter are optional.
We can use COMPLEX function to convert real and imaginary number in to a complex number.

ZOS

The syntax is to calculate product of the complex numbers in ZOS is
- Parameters are of the form $z=a+ib$
For e.g., IMPRODUCT("2+3i","4+5i","8+7i","10-14i")

Improduct

Examples

=IMPRODUCT("1+3i","5+2i") = -1+17i
=IMPRODUCT("i","3-i") = 1+3i
=IMPRODUCT("5","-2+4i") = -10+20i
=IMPRODUCT("2+3i","4+6i","3+5i") = -150+22i
=IMPRODUCT("-6-2i","-1-i") = 4+8i

References

List of Main Z Functions

Z3 home

@@ Line 1: / Line 1: @@
-<div style="font-size:30px">'''IMPRODUCT(z1,z2,z3)'''</div><br/>
+<div style="font-size:30px">'''IMPRODUCT()'''</div><br/>
-*<math>z1,z2,z3</math> are the complex numbers of the form <math>a+ib</math>
+*Parameters are of the form <math>z=a+ib</math>.
+**IMPRODUCT(),returns the product of from 2 to 29 complex numbers.
 ==Description==
 *This function gives the product of the complex numbers.
-*In IMPRODUCT(z1,z2,z3,…), where z1,z2,z3,... are the complex numbers and is in the form of <math>a+ib</math>.
+*In <math>IMPRODUCT()</math>, where  parameters are  in the form of <math>z=a+ib</math>.
-*where <math>a</math> & <math>b</math> are the real numbers.<math>i</math>is the imaginary unit .<math>i=\sqrt(-1)</math>.
+*where <math>a</math> & <math>b</math> are the real numbers. <math>i</math> is the imaginary unit .<math>i=\sqrt{-1}</math>.
+*In CALCI we can find the product of 2 to 29 Complex numbers.
 *The multiplication of two complex numbers is a complex number.
 *Let <math>z1=a+ib</math> and <math>z2=c+id</math>.
 *Then the product of two complex number is <math>z1.z2=(a+ib)(c+id)=(ac-bd)+(ad+bc)i</math> .
-*In this function <math>z1</math> is required. <math>z2,z3,...</math> are optional.
+*In this function first parameter is required. From the second parameter are optional.
-*We can use COMPLEX function to convert   real and imaginary number in to a complex number.
+*We can use [[Manuals/calci/COMPLEX| COMPLEX]]  function to convert  real and imaginary number in to a complex number.
+==ZOS==
+*The syntax is to calculate product of the complex numbers in ZOS is <math>IMPRODUCT()</math>
+**Parameters are of the form <math>z=a+ib</math>
+*For e.g., IMPRODUCT("2+3i","4+5i","8+7i","10-14i")
+{{#ev:youtube|TWYVYlQWIoc|280|center|Improduct}}
 ==Examples==
-=IMPRODUCT("1+3i","5+2i")=-1+17i
+#=IMPRODUCT("1+3i","5+2i") = -1+17i
-=IMPRODUCT("i","3-i")=1+3i
+#=IMPRODUCT("i","3-i") = 1+3i
-=IMPRODUCT("5","-2+4i")=-10+20i
+#=IMPRODUCT("5","-2+4i") = -10+20i
-=IMPRODUCT("2+3i","4+6i","3+5i")=-150+22i
+#=IMPRODUCT("2+3i","4+6i","3+5i") = -150+22i
-=IMPRODUCT("-6-2i","-1-i")=4+8i
+#=IMPRODUCT("-6-2i","-1-i") = 4+8i
+==Related Videos==
+{{#ev:youtube|cWn6g8Qqvs4|280|center|IMPRODUCT}}
 ==See Also==
@@ Line 27: / Line 38: @@
 *[[Manuals/calci/COMPLEX  | COMPLEX ]]
+==References==
+*[http://en.wikipedia.org/wiki/Imaginary_number  Imaginary number]
+*[http://en.wikipedia.org/wiki/Dot_product  Dot product]
-==References==
-[http://en.wikipedia.org/wiki/Binary_logarithm  Binary Logarithm]
+*[[Z_API_Functions | List of Main Z Functions]]
+*[[ Z3 |   Z3 home ]]

Difference between revisions of "Manuals/calci/IMPRODUCT"

Latest revision as of 04:04, 2 November 2020

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Description

ZOS

Examples

Related Videos

See Also

References

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