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Log 125 (325)

Log 125 (325) is the logarithm of 325 to the base 125:

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Simply the Best Logarithm Calculator! Click To Tweet As you can see in our log calculator, log125 (325) = 1.1978975470557.

Calculate Log Base 125 of 325

To solve the equation log 125 (325) = 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 = 325, a = 125:
    log 125 (325) = log(325) / log(125)
  3. Evaluate the term:
    log(325) / log(125)
    = 1.39794000867204 / 1.92427928606188
    = 1.1978975470557
    = Logarithm of 325 with base 125
Here’s the logarithm of 125 to the base 325.

Additional Information

  • From the definition of logarithm b y = x ⇔ y = log b(x) follows that 125 1.1978975470557 = 325
  • 125 1.1978975470557 = 325 is the exponential form of log125 (325)
  • 125 is the logarithm base of log125 (325)
  • 325 is the argument of log125 (325)
  • 1.1978975470557 is the exponent or power of 125 1.1978975470557 = 325
BTW: Logarithmic equations have many uses in various contexts in science.

Frequently searched terms on our site include:

FAQs

What is the value of log125 325?

Log125 (325) = 1.1978975470557.

How do you find the value of log 125325?

Carry out the change of base logarithm operation.

What does log 125 325 mean?

It means the logarithm of 325 with base 125.

How do you solve log base 125 325?

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

What is the log base 125 of 325?

The value is 1.1978975470557.

How do you write log 125 325 in exponential form?

In exponential form is 125 1.1978975470557 = 325.

What is log125 (325) equal to?

log base 125 of 325 = 1.1978975470557.
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 125 of 325 = 1.1978975470557.

You now know everything about the logarithm with base 125, argument 325 and exponent 1.1978975470557.
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 Log125 (325).

Table

Our quick conversion table is easy to use:
log 125(x) Value
log 125(324.5)=1.1975786684017
log 125(324.51)=1.1975850507886
log 125(324.52)=1.1975914329788
log 125(324.53)=1.1975978149723
log 125(324.54)=1.1976041967692
log 125(324.55)=1.1976105783694
log 125(324.56)=1.197616959773
log 125(324.57)=1.19762334098
log 125(324.58)=1.1976297219904
log 125(324.59)=1.1976361028042
log 125(324.6)=1.1976424834214
log 125(324.61)=1.1976488638421
log 125(324.62)=1.1976552440662
log 125(324.63)=1.1976616240938
log 125(324.64)=1.1976680039248
log 125(324.65)=1.1976743835593
log 125(324.66)=1.1976807629973
log 125(324.67)=1.1976871422388
log 125(324.68)=1.1976935212839
log 125(324.69)=1.1976999001325
log 125(324.7)=1.1977062787846
log 125(324.71)=1.1977126572402
log 125(324.72)=1.1977190354995
log 125(324.73)=1.1977254135623
log 125(324.74)=1.1977317914287
log 125(324.75)=1.1977381690987
log 125(324.76)=1.1977445465724
log 125(324.77)=1.1977509238496
log 125(324.78)=1.1977573009305
log 125(324.79)=1.1977636778151
log 125(324.8)=1.1977700545033
log 125(324.81)=1.1977764309952
log 125(324.82)=1.1977828072908
log 125(324.83)=1.19778918339
log 125(324.84)=1.197795559293
log 125(324.85)=1.1978019349997
log 125(324.86)=1.1978083105102
log 125(324.87)=1.1978146858244
log 125(324.88)=1.1978210609424
log 125(324.89)=1.1978274358641
log 125(324.9)=1.1978338105896
log 125(324.91)=1.1978401851189
log 125(324.92)=1.1978465594521
log 125(324.93)=1.197852933589
log 125(324.94)=1.1978593075298
log 125(324.95)=1.1978656812744
log 125(324.96)=1.1978720548229
log 125(324.97)=1.1978784281753
log 125(324.98)=1.1978848013315
log 125(324.99)=1.1978911742917
log 125(325)=1.1978975470557
log 125(325.01)=1.1979039196237
log 125(325.02)=1.1979102919955
log 125(325.03)=1.1979166641714
log 125(325.04)=1.1979230361511
log 125(325.05)=1.1979294079349
log 125(325.06)=1.1979357795226
log 125(325.07)=1.1979421509143
log 125(325.08)=1.1979485221101
log 125(325.09)=1.1979548931098
log 125(325.1)=1.1979612639136
log 125(325.11)=1.1979676345214
log 125(325.12)=1.1979740049332
log 125(325.13)=1.1979803751491
log 125(325.14)=1.1979867451691
log 125(325.15)=1.1979931149932
log 125(325.16)=1.1979994846214
log 125(325.17)=1.1980058540536
log 125(325.18)=1.19801222329
log 125(325.19)=1.1980185923306
log 125(325.2)=1.1980249611753
log 125(325.21)=1.1980313298241
log 125(325.22)=1.1980376982771
log 125(325.23)=1.1980440665343
log 125(325.24)=1.1980504345957
log 125(325.25)=1.1980568024614
log 125(325.26)=1.1980631701312
log 125(325.27)=1.1980695376052
log 125(325.28)=1.1980759048835
log 125(325.29)=1.1980822719661
log 125(325.3)=1.1980886388529
log 125(325.31)=1.198095005544
log 125(325.32)=1.1981013720394
log 125(325.33)=1.1981077383391
log 125(325.34)=1.1981141044431
log 125(325.35)=1.1981204703514
log 125(325.36)=1.1981268360641
log 125(325.37)=1.1981332015812
log 125(325.38)=1.1981395669026
log 125(325.39)=1.1981459320283
log 125(325.4)=1.1981522969585
log 125(325.41)=1.198158661693
log 125(325.42)=1.198165026232
log 125(325.43)=1.1981713905754
log 125(325.44)=1.1981777547232
log 125(325.45)=1.1981841186755
log 125(325.46)=1.1981904824322
log 125(325.47)=1.1981968459935
log 125(325.48)=1.1982032093591
log 125(325.49)=1.1982095725293
log 125(325.5)=1.198215935504
log 125(325.51)=1.1982222982832

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