Difference between revisions of "Manuals/calci/IMREAL"
Jump to navigation
Jump to search
| Line 6: | Line 6: | ||
*This function gives the real coefficient of the complex number. | *This function gives the real coefficient of the complex number. | ||
*MREAL(z), Where z is the complex number is in the form of "x+iy".i.e. | *MREAL(z), Where z is the complex number is in the form of "x+iy".i.e. | ||
| − | *x&y are the real numbers.'i' imaginary unit .i=sqrt(-1). | + | *x&y are the real numbers.'i' imaginary unit .<math>i=sqrt(-1)</math>. |
| − | *The complex number z= x+iy can be identified by (x,y) in the complex plane. | + | *The complex number <math>z= x+iy</math> can be identified by (x,y) in the complex plane. |
*Here x is called real part and y is the imaginary part of z. | *Here x is called real part and y is the imaginary part of z. | ||
*This function shows the value of the real part of z. | *This function shows the value of the real part of z. | ||
Revision as of 05:19, 17 December 2013
IMREAL(z)
Description
- This function gives the real coefficient of the complex number.
- MREAL(z), Where z is the complex number is in the form of "x+iy".i.e.
- x&y are the real numbers.'i' imaginary unit ..
- The complex number can be identified by (x,y) in the complex plane.
- Here x is called real part and y is the imaginary part of z.
- This function shows the value of the real part of z.
- A complex is said to be purely imaginary when x=0 and it is a real number when y=0.
- We can use COMPLEX function to convert real and imaginary number in to a complex number.
.
can be identified by (x,y) in the complex plane.Examples
- IMREAL("3+4i")=3
- IMREAL("-5+6i")=-5
- IMREAL("8")=8
- IMREAL("-2i")=0
See Also