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Log 9 (125)

Log 9 (125) is the logarithm of 125 to the base 9:

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Result:
Simply the Best Logarithm Calculator! Click To Tweet As you can see in our log calculator, log9 (125) = 2.1974602810769.

Calculate Log Base 9 of 125

To solve the equation log 9 (125) = 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 = 125, a = 9:
    log 9 (125) = log(125) / log(9)
  3. Evaluate the term:
    log(125) / log(9)
    = 1.39794000867204 / 1.92427928606188
    = 2.1974602810769
    = Logarithm of 125 with base 9
Here’s the logarithm of 9 to the base 125.

Additional Information

  • From the definition of logarithm b y = x ⇔ y = log b(x) follows that 9 2.1974602810769 = 125
  • 9 2.1974602810769 = 125 is the exponential form of log9 (125)
  • 9 is the logarithm base of log9 (125)
  • 125 is the argument of log9 (125)
  • 2.1974602810769 is the exponent or power of 9 2.1974602810769 = 125
BTW: Logarithmic equations have many uses in various contexts in science.

Frequently searched terms on our site include:

FAQs

What is the value of log9 125?

Log9 (125) = 2.1974602810769.

How do you find the value of log 9125?

Carry out the change of base logarithm operation.

What does log 9 125 mean?

It means the logarithm of 125 with base 9.

How do you solve log base 9 125?

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

What is the log base 9 of 125?

The value is 2.1974602810769.

How do you write log 9 125 in exponential form?

In exponential form is 9 2.1974602810769 = 125.

What is log9 (125) equal to?

log base 9 of 125 = 2.1974602810769.
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 9 of 125 = 2.1974602810769.

You now know everything about the logarithm with base 9, argument 125 and exponent 2.1974602810769.
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 Log9 (125).

Table

Our quick conversion table is easy to use:
log 9(x) Value
log 9(124.5)=2.1956361519283
log 9(124.51)=2.1956727062525
log 9(124.52)=2.195709257641
log 9(124.53)=2.1957458060942
log 9(124.54)=2.1957823516126
log 9(124.55)=2.1958188941967
log 9(124.56)=2.1958554338469
log 9(124.57)=2.1958919705638
log 9(124.58)=2.1959285043477
log 9(124.59)=2.1959650351992
log 9(124.6)=2.1960015631188
log 9(124.61)=2.1960380881068
log 9(124.62)=2.1960746101639
log 9(124.63)=2.1961111292903
log 9(124.64)=2.1961476454867
log 9(124.65)=2.1961841587535
log 9(124.66)=2.1962206690911
log 9(124.67)=2.1962571765
log 9(124.68)=2.1962936809807
log 9(124.69)=2.1963301825337
log 9(124.7)=2.1963666811595
log 9(124.71)=2.1964031768584
log 9(124.72)=2.196439669631
log 9(124.73)=2.1964761594778
log 9(124.74)=2.1965126463991
log 9(124.75)=2.1965491303956
log 9(124.76)=2.1965856114675
log 9(124.77)=2.1966220896156
log 9(124.78)=2.19665856484
log 9(124.79)=2.1966950371415
log 9(124.8)=2.1967315065203
log 9(124.81)=2.1967679729771
log 9(124.82)=2.1968044365122
log 9(124.83)=2.1968408971262
log 9(124.84)=2.1968773548194
log 9(124.85)=2.1969138095924
log 9(124.86)=2.1969502614456
log 9(124.87)=2.1969867103796
log 9(124.88)=2.1970231563947
log 9(124.89)=2.1970595994914
log 9(124.9)=2.1970960396702
log 9(124.91)=2.1971324769316
log 9(124.92)=2.1971689112761
log 9(124.93)=2.197205342704
log 9(124.94)=2.1972417712159
log 9(124.95)=2.1972781968123
log 9(124.96)=2.1973146194935
log 9(124.97)=2.1973510392602
log 9(124.98)=2.1973874561126
log 9(124.99)=2.1974238700514
log 9(125)=2.1974602810769
log 9(125.01)=2.1974966891897
log 9(125.02)=2.1975330943901
log 9(125.03)=2.1975694966787
log 9(125.04)=2.197605896056
log 9(125.05)=2.1976422925224
log 9(125.06)=2.1976786860783
log 9(125.07)=2.1977150767242
log 9(125.08)=2.1977514644607
log 9(125.09)=2.1977878492881
log 9(125.1)=2.1978242312069
log 9(125.11)=2.1978606102176
log 9(125.12)=2.1978969863207
log 9(125.13)=2.1979333595166
log 9(125.14)=2.1979697298057
log 9(125.15)=2.1980060971887
log 9(125.16)=2.1980424616658
log 9(125.17)=2.1980788232376
log 9(125.18)=2.1981151819046
log 9(125.19)=2.1981515376671
log 9(125.2)=2.1981878905257
log 9(125.21)=2.1982242404809
log 9(125.22)=2.198260587533
log 9(125.23)=2.1982969316827
log 9(125.24)=2.1983332729302
log 9(125.25)=2.1983696112761
log 9(125.26)=2.1984059467209
log 9(125.27)=2.198442279265
log 9(125.28)=2.1984786089089
log 9(125.29)=2.198514935653
log 9(125.3)=2.1985512594978
log 9(125.31)=2.1985875804438
log 9(125.32)=2.1986238984914
log 9(125.33)=2.1986602136411
log 9(125.34)=2.1986965258933
log 9(125.35)=2.1987328352486
log 9(125.36)=2.1987691417073
log 9(125.37)=2.19880544527
log 9(125.38)=2.1988417459371
log 9(125.39)=2.198878043709
log 9(125.4)=2.1989143385863
log 9(125.41)=2.1989506305694
log 9(125.42)=2.1989869196587
log 9(125.43)=2.1990232058547
log 9(125.44)=2.1990594891579
log 9(125.45)=2.1990957695687
log 9(125.46)=2.1991320470876
log 9(125.47)=2.1991683217151
log 9(125.48)=2.1992045934516
log 9(125.49)=2.1992408622975
log 9(125.5)=2.1992771282534

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