Difference between revisions of "Manuals/calci/MAKECOMPLEXIMINUS"
Jump to navigation
Jump to search
Line 34: | Line 34: | ||
#=MAKECOMPLEXIMINUS(1,10,"j") = 1-j10 | #=MAKECOMPLEXIMINUS(1,10,"j") = 1-j10 | ||
#=MAKECOMPLEXIMINUS(1,0) = 1+i0 | #=MAKECOMPLEXIMINUS(1,0) = 1+i0 | ||
− | #=MAKECOMPLEXIMINUS(1..3,5) = 1-i5 ; 2-i5; 3-i5 | + | #=MAKECOMPLEXIMINUS(1..3,5) = |
+ | {| class="wikitable" | ||
+ | |- class="even" | ||
+ | !Real | ||
+ | !Imaginary | ||
+ | !MAKECOMPLEXIMINUS | ||
+ | |- class="odd" | ||
+ | |1 | ||
+ | |5 | ||
+ | |1-5ⅈ | ||
+ | |- class="even" | ||
+ | |2 | ||
+ | |5 | ||
+ | |2-5ⅈ | ||
+ | |- class="odd" | ||
+ | |3 | ||
+ | |5 | ||
+ | |3-5ⅈ | ||
+ | |} | ||
+ | |||
+ | 1-i5 ; 2-i5; 3-i5 | ||
==Related Videos== | ==Related Videos== |
Revision as of 06:33, 29 September 2021
MAKECOMPLEXIMINUS (Real,Imaginary)
- is the real part of the complex number.
- is the imaginary part of the complex number.
Description
- MAKECOMPLEXIMINUS function converts the imaginary coefficient of a complex number into 'negative' coefficient.
- 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. . Because a negative times a negative is positive.
- A complex number is in the form , where and are real numbers and is the imaginary unit. Where
- To mention and , we must use the lower case only
- In a complex number real part is denoted by & imaginary part is denoted by .
- MAKECOMPLEXIMINUS returns the error value, when and are non-numeric.
- 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.
- =MAKECOMPLEXIMINUS (5,2) gives
- =MAKECOMPLEXIMINUS (5,2,["j"]) gives
ZOS
- The syntax is to calculate MAKECOMPLEXIMINUS in ZOS is
- is the real part.
- is the imaginary part.
Examples
- =MAKECOMPLEXIMINUS(4,5) = 4-i5
- =MAKECOMPLEXIMINUS(4,-5) = 4+i5
- =MAKECOMPLEXIMINUS(1,10,"j") = 1-j10
- =MAKECOMPLEXIMINUS(1,0) = 1+i0
- =MAKECOMPLEXIMINUS(1..3,5) =
Real | Imaginary | MAKECOMPLEXIMINUS |
---|---|---|
1 | 5 | 1-5ⅈ |
2 | 5 | 2-5ⅈ |
3 | 5 | 3-5ⅈ |
1-i5 ; 2-i5; 3-i5
Related Videos
See Also
References