Manuals/calci/MATRIXSCALARLN

MATRIXSCALARLN (a)

• $a$ is any matrix.

Description

• This function gives the Natural logarithm of the given matrix entries.
• In $MATRIXSCALARLN(a)$,$a$ is any matrix.
• LN is the logarithm in which the base is the irrational number e(e= 2.71828...).
• The ln(x) is the inverse function of the exponential function $e^{ln(x)}=xifx>0$.
• ln(e^x)=x.
• To find the LN value for a matrix ,simply find separately natural logarithm for all the entries for the given matrix.

Examples

1. MATRIXSCALARLN([23,87,90;12,16,-34;112,65,32.65])

3.1354942159291497	4.465908118654584	4.499809670330265
2.4849066497880004	2.772588722239781	NaN
4.718498871295094	4.174387269895637	3.48584485572244

2.MATRIXSCALARLN([[1,2,3,4],[7,8,-9,10],[11,12,-13.56,14],[10,12,17,18],[21,22,23,24]])

0	0.6931471805599453	1.0986122886681096	1.3862943611198906
1.9459101490553132	2.0794415416798357	NaN	2.302585092994046
2.3978952727983707	2.4849066497880004	2.833213344056216	2.8903717578961645
2.302585092994046	2.4849066497880004	2.833213344056216	2.8903717578961645
3.044522437723423	3.091042453358316	3.1354942159291497	3.1780538303479458

See Also

• LN
• MATRIXADD
• MDETERM

References

• Natural Logarithm

• List of Main Z Functions

• Z3 home