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Log 12 (2)

Log 12 (2) is the logarithm of 2 to the base 12:

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Result:
Simply the Best Logarithm Calculator! Click To Tweet As you can see in our log calculator, log12 (2) = 0.27894294565113.

Calculate Log Base 12 of 2

To solve the equation log 12 (2) = x carry out the following steps.
  1. Apply the change of base rule:
    log a (x) = log b (x) / log b (a)
    With b = 10:
    log a (x) = log(x) / log(a)
  2. Substitute the variables:
    With x = 2, a = 12:
    log 12 (2) = log(2) / log(12)
  3. Evaluate the term:
    log(2) / log(12)
    = 1.39794000867204 / 1.92427928606188
    = 0.27894294565113
    = Logarithm of 2 with base 12
Here’s the logarithm of 12 to the base 2.

Additional Information

  • From the definition of logarithm b y = x ⇔ y = log b(x) follows that 12 0.27894294565113 = 2
  • 12 0.27894294565113 = 2 is the exponential form of log12 (2)
  • 12 is the logarithm base of log12 (2)
  • 2 is the argument of log12 (2)
  • 0.27894294565113 is the exponent or power of 12 0.27894294565113 = 2
BTW: Logarithmic equations have many uses in various contexts in science.

Frequently searched terms on our site include:

FAQs

What is the value of log12 2?

Log12 (2) = 0.27894294565113.

How do you find the value of log 122?

Carry out the change of base logarithm operation.

What does log 12 2 mean?

It means the logarithm of 2 with base 12.

How do you solve log base 12 2?

Apply the change of base rule, substitute the variables, and evaluate the term.

What is the log base 12 of 2?

The value is 0.27894294565113.

How do you write log 12 2 in exponential form?

In exponential form is 12 0.27894294565113 = 2.

What is log12 (2) equal to?

log base 12 of 2 = 0.27894294565113.
For further questions about the logarithm equation, common logarithms, the exponential function or the exponential equation fill in the form at the bottom.

Summary

In conclusion, log base 12 of 2 = 0.27894294565113.

You now know everything about the logarithm with base 12, argument 2 and exponent 0.27894294565113.
Further information, particularly about the binary logarithm, natural logarithm and decadic logarithm can be located in our article logarithm.

Besides the types of logarithms, there, we also shed a light on the terms on the properties of logarithms and the logarithm function, just to name a few.
Thanks for visiting Log12 (2).

Table

Our quick conversion table is easy to use:
log 12(x) Value
log 12(1.5)=0.16317116304661
log 12(1.51)=0.16584512374418
log 12(1.52)=0.16850143440757
log 12(1.53)=0.17114032651513
log 12(1.54)=0.17376202702117
log 12(1.55)=0.17636675847302
log 12(1.56)=0.17895473912446
log 12(1.57)=0.18152618304543
log 12(1.58)=0.18408130022828
log 12(1.59)=0.1866202966907
log 12(1.6)=0.18914337457539
log 12(1.61)=0.19165073224662
log 12(1.62)=0.19414256438384
log 12(1.63)=0.19661906207235
log 12(1.64)=0.19908041289129
log 12(1.65)=0.20152680099883
log 12(1.66)=0.20395840721489
log 12(1.67)=0.20637540910135
log 12(1.68)=0.20877798103982
log 12(1.69)=0.21116629430717
log 12(1.7)=0.21354051714878
log 12(1.71)=0.21590081484966
log 12(1.72)=0.21824734980351
log 12(1.73)=0.22058028157977
log 12(1.74)=0.22289976698871
log 12(1.75)=0.22520596014469
log 12(1.76)=0.22749901252761
log 12(1.77)=0.22977907304262
log 12(1.78)=0.23204628807814
log 12(1.79)=0.23430080156224
log 12(1.8)=0.23654275501748
log 12(1.81)=0.23877228761425
log 12(1.82)=0.24098953622254
log 12(1.83)=0.24319463546242
log 12(1.84)=0.24538771775307
log 12(1.85)=0.24756891336047
log 12(1.86)=0.24973835044389
log 12(1.87)=0.251896155101
log 12(1.88)=0.25404245141189
log 12(1.89)=0.25617736148191
log 12(1.9)=0.25830100548331
log 12(1.91)=0.26041350169583
log 12(1.92)=0.26251496654627
log 12(1.93)=0.26460551464695
log 12(1.94)=0.26668525883327
log 12(1.95)=0.2687543102002
log 12(1.96)=0.2708127781379
log 12(1.97)=0.27286077036646
log 12(1.98)=0.2748983929697
log 12(1.99)=0.27692575042813
log 12(2)=0.27894294565113
log 12(2.01)=0.28095008000826
log 12(2.02)=0.28294725335984
log 12(2.03)=0.28493456408678
log 12(2.04)=0.28691210911965
log 12(2.05)=0.28887998396703
log 12(2.06)=0.2908382827432
log 12(2.07)=0.29278709819516
log 12(2.08)=0.29472652172898
log 12(2.09)=0.29665664343552
log 12(2.1)=0.29857755211556
log 12(2.11)=0.30048933530428
log 12(2.12)=0.30239207929522
log 12(2.13)=0.30428586916367
log 12(2.14)=0.30617078878946
log 12(2.15)=0.30804692087925
log 12(2.16)=0.30991434698836
log 12(2.17)=0.31177314754197
log 12(2.18)=0.31362340185595
log 12(2.19)=0.31546518815718
log 12(2.2)=0.31729858360335
log 12(2.21)=0.31912366430236
log 12(2.22)=0.32094050533135
log 12(2.23)=0.32274918075512
log 12(2.24)=0.32454976364434
log 12(2.25)=0.32634232609322
log 12(2.26)=0.32812693923683
log 12(2.27)=0.32990367326807
log 12(2.28)=0.33167259745418
log 12(2.29)=0.333433780153
log 12(2.3)=0.3351872888288
log 12(2.31)=0.33693319006778
log 12(2.32)=0.33867154959323
log 12(2.33)=0.34040243228041
log 12(2.34)=0.34212590217107
log 12(2.35)=0.34384202248763
log 12(2.36)=0.34555085564714
log 12(2.37)=0.34725246327489
log 12(2.38)=0.34894690621773
log 12(2.39)=0.35063424455713
log 12(2.4)=0.352314537622
log 12(2.41)=0.35398784400114
log 12(2.42)=0.35565422155556
log 12(2.43)=0.35731372743045
log 12(2.44)=0.35896641806694
log 12(2.45)=0.36061234921363
log 12(2.46)=0.3622515759379
log 12(2.47)=0.36388415263689
log 12(2.48)=0.36551013304841
log 12(2.49)=0.3671295702615
log 12(2.5)=0.36874251672687
log 12(2.51)=0.37034902426705

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