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Log 128 (120)

Log 128 (120) is the logarithm of 120 to the base 128:

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Simply the Best Logarithm Calculator! Click To Tweet As you can see in our log calculator, log128 (120) = 0.9866986565155.

Calculate Log Base 128 of 120

To solve the equation log 128 (120) = 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 = 120, a = 128:
    log 128 (120) = log(120) / log(128)
  3. Evaluate the term:
    log(120) / log(128)
    = 1.39794000867204 / 1.92427928606188
    = 0.9866986565155
    = Logarithm of 120 with base 128
Here’s the logarithm of 128 to the base 120.

Additional Information

  • From the definition of logarithm b y = x ⇔ y = log b(x) follows that 128 0.9866986565155 = 120
  • 128 0.9866986565155 = 120 is the exponential form of log128 (120)
  • 128 is the logarithm base of log128 (120)
  • 120 is the argument of log128 (120)
  • 0.9866986565155 is the exponent or power of 128 0.9866986565155 = 120
BTW: Logarithmic equations have many uses in various contexts in science.

Frequently searched terms on our site include:

FAQs

What is the value of log128 120?

Log128 (120) = 0.9866986565155.

How do you find the value of log 128120?

Carry out the change of base logarithm operation.

What does log 128 120 mean?

It means the logarithm of 120 with base 128.

How do you solve log base 128 120?

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

What is the log base 128 of 120?

The value is 0.9866986565155.

How do you write log 128 120 in exponential form?

In exponential form is 128 0.9866986565155 = 120.

What is log128 (120) equal to?

log base 128 of 120 = 0.9866986565155.
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 128 of 120 = 0.9866986565155.

You now know everything about the logarithm with base 128, argument 120 and exponent 0.9866986565155.
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 Log128 (120).

Table

Our quick conversion table is easy to use:
log 128(x) Value
log 128(119.5)=0.98583811542582
log 128(119.51)=0.98585536150688
log 128(119.52)=0.98587260614493
log 128(119.53)=0.98588984934022
log 128(119.54)=0.98590709109298
log 128(119.55)=0.98592433140347
log 128(119.56)=0.98594157027191
log 128(119.57)=0.98595880769855
log 128(119.58)=0.98597604368364
log 128(119.59)=0.98599327822741
log 128(119.6)=0.98601051133011
log 128(119.61)=0.98602774299197
log 128(119.62)=0.98604497321323
log 128(119.63)=0.98606220199415
log 128(119.64)=0.98607942933495
log 128(119.65)=0.98609665523588
log 128(119.66)=0.98611387969718
log 128(119.67)=0.98613110271909
log 128(119.68)=0.98614832430184
log 128(119.69)=0.9861655444457
log 128(119.7)=0.98618276315088
log 128(119.71)=0.98619998041763
log 128(119.72)=0.9862171962462
log 128(119.73)=0.98623441063681
log 128(119.74)=0.98625162358973
log 128(119.75)=0.98626883510517
log 128(119.76)=0.98628604518338
log 128(119.77)=0.98630325382461
log 128(119.78)=0.98632046102909
log 128(119.79)=0.98633766679707
log 128(119.8)=0.98635487112878
log 128(119.81)=0.98637207402445
log 128(119.82)=0.98638927548434
log 128(119.83)=0.98640647550869
log 128(119.84)=0.98642367409772
log 128(119.85)=0.98644087125168
log 128(119.86)=0.98645806697082
log 128(119.87)=0.98647526125536
log 128(119.88)=0.98649245410555
log 128(119.89)=0.98650964552163
log 128(119.9)=0.98652683550384
log 128(119.91)=0.98654402405241
log 128(119.92)=0.98656121116759
log 128(119.93)=0.98657839684962
log 128(119.94)=0.98659558109872
log 128(119.95)=0.98661276391515
log 128(119.96)=0.98662994529915
log 128(119.97)=0.98664712525094
log 128(119.98)=0.98666430377077
log 128(119.99)=0.98668148085888
log 128(120)=0.9866986565155
log 128(120.01)=0.98671583074088
log 128(120.02)=0.98673300353526
log 128(120.03)=0.98675017489886
log 128(120.04)=0.98676734483194
log 128(120.05)=0.98678451333472
log 128(120.06)=0.98680168040745
log 128(120.07)=0.98681884605037
log 128(120.08)=0.98683601026371
log 128(120.09)=0.98685317304771
log 128(120.1)=0.98687033440261
log 128(120.11)=0.98688749432865
log 128(120.12)=0.98690465282606
log 128(120.13)=0.98692180989509
log 128(120.14)=0.98693896553596
log 128(120.15)=0.98695611974893
log 128(120.16)=0.98697327253422
log 128(120.17)=0.98699042389208
log 128(120.18)=0.98700757382273
log 128(120.19)=0.98702472232643
log 128(120.2)=0.9870418694034
log 128(120.21)=0.98705901505389
log 128(120.22)=0.98707615927813
log 128(120.23)=0.98709330207635
log 128(120.24)=0.98711044344881
log 128(120.25)=0.98712758339572
log 128(120.26)=0.98714472191734
log 128(120.27)=0.98716185901389
log 128(120.28)=0.98717899468561
log 128(120.29)=0.98719612893275
log 128(120.3)=0.98721326175553
log 128(120.31)=0.9872303931542
log 128(120.32)=0.98724752312899
log 128(120.33)=0.98726465168014
log 128(120.34)=0.98728177880788
log 128(120.35)=0.98729890451245
log 128(120.36)=0.98731602879409
log 128(120.37)=0.98733315165303
log 128(120.38)=0.98735027308952
log 128(120.39)=0.98736739310378
log 128(120.4)=0.98738451169605
log 128(120.41)=0.98740162886657
log 128(120.42)=0.98741874461558
log 128(120.43)=0.98743585894331
log 128(120.44)=0.98745297184999
log 128(120.45)=0.98747008333587
log 128(120.46)=0.98748719340118
log 128(120.47)=0.98750430204616
log 128(120.48)=0.98752140927103
log 128(120.49)=0.98753851507604
log 128(120.5)=0.98755561946142

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