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Log 25 (320)

Log 25 (320) is the logarithm of 320 to the base 25:

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Result:
Simply the Best Logarithm Calculator! Click To Tweet As you can see in our log calculator, log25 (320) = 1.7920296742202.

Calculate Log Base 25 of 320

To solve the equation log 25 (320) = 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 = 320, a = 25:
    log 25 (320) = log(320) / log(25)
  3. Evaluate the term:
    log(320) / log(25)
    = 1.39794000867204 / 1.92427928606188
    = 1.7920296742202
    = Logarithm of 320 with base 25
Here’s the logarithm of 25 to the base 320.

Additional Information

  • From the definition of logarithm b y = x ⇔ y = log b(x) follows that 25 1.7920296742202 = 320
  • 25 1.7920296742202 = 320 is the exponential form of log25 (320)
  • 25 is the logarithm base of log25 (320)
  • 320 is the argument of log25 (320)
  • 1.7920296742202 is the exponent or power of 25 1.7920296742202 = 320
BTW: Logarithmic equations have many uses in various contexts in science.

Frequently searched terms on our site include:

FAQs

What is the value of log25 320?

Log25 (320) = 1.7920296742202.

How do you find the value of log 25320?

Carry out the change of base logarithm operation.

What does log 25 320 mean?

It means the logarithm of 320 with base 25.

How do you solve log base 25 320?

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

What is the log base 25 of 320?

The value is 1.7920296742202.

How do you write log 25 320 in exponential form?

In exponential form is 25 1.7920296742202 = 320.

What is log25 (320) equal to?

log base 25 of 320 = 1.7920296742202.
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 25 of 320 = 1.7920296742202.

You now know everything about the logarithm with base 25, argument 320 and exponent 1.7920296742202.
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 Log25 (320).

Table

Our quick conversion table is easy to use:
log 25(x) Value
log 25(319.5)=1.7915438766743
log 25(319.51)=1.7915536000735
log 25(319.52)=1.7915633231685
log 25(319.53)=1.7915730459591
log 25(319.54)=1.7915827684454
log 25(319.55)=1.7915924906275
log 25(319.56)=1.7916022125053
log 25(319.57)=1.791611934079
log 25(319.58)=1.7916216553484
log 25(319.59)=1.7916313763136
log 25(319.6)=1.7916410969747
log 25(319.61)=1.7916508173316
log 25(319.62)=1.7916605373844
log 25(319.63)=1.7916702571331
log 25(319.64)=1.7916799765777
log 25(319.65)=1.7916896957182
log 25(319.66)=1.7916994145547
log 25(319.67)=1.7917091330871
log 25(319.68)=1.7917188513155
log 25(319.69)=1.79172856924
log 25(319.7)=1.7917382868604
log 25(319.71)=1.7917480041769
log 25(319.72)=1.7917577211895
log 25(319.73)=1.7917674378981
log 25(319.74)=1.7917771543029
log 25(319.75)=1.7917868704038
log 25(319.76)=1.7917965862008
log 25(319.77)=1.791806301694
log 25(319.78)=1.7918160168833
log 25(319.79)=1.7918257317688
log 25(319.8)=1.7918354463506
log 25(319.81)=1.7918451606286
log 25(319.82)=1.7918548746028
log 25(319.83)=1.7918645882733
log 25(319.84)=1.7918743016402
log 25(319.85)=1.7918840147033
log 25(319.86)=1.7918937274627
log 25(319.87)=1.7919034399185
log 25(319.88)=1.7919131520707
log 25(319.89)=1.7919228639192
log 25(319.9)=1.7919325754642
log 25(319.91)=1.7919422867056
log 25(319.92)=1.7919519976434
log 25(319.93)=1.7919617082777
log 25(319.94)=1.7919714186084
log 25(319.95)=1.7919811286357
log 25(319.96)=1.7919908383595
log 25(319.97)=1.7920005477798
log 25(319.98)=1.7920102568967
log 25(319.99)=1.7920199657101
log 25(320)=1.7920296742202
log 25(320.01)=1.7920393824268
log 25(320.02)=1.7920490903301
log 25(320.03)=1.7920587979301
log 25(320.04)=1.7920685052267
log 25(320.05)=1.79207821222
log 25(320.06)=1.79208791891
log 25(320.07)=1.7920976252968
log 25(320.08)=1.7921073313803
log 25(320.09)=1.7921170371605
log 25(320.1)=1.7921267426376
log 25(320.11)=1.7921364478114
log 25(320.12)=1.7921461526821
log 25(320.13)=1.7921558572496
log 25(320.14)=1.7921655615139
log 25(320.15)=1.7921752654752
log 25(320.16)=1.7921849691333
log 25(320.17)=1.7921946724884
log 25(320.18)=1.7922043755404
log 25(320.19)=1.7922140782893
log 25(320.2)=1.7922237807353
log 25(320.21)=1.7922334828782
log 25(320.22)=1.7922431847181
log 25(320.23)=1.7922528862551
log 25(320.24)=1.7922625874891
log 25(320.25)=1.7922722884202
log 25(320.26)=1.7922819890483
log 25(320.27)=1.7922916893736
log 25(320.28)=1.792301389396
log 25(320.29)=1.7923110891155
log 25(320.3)=1.7923207885322
log 25(320.31)=1.7923304876461
log 25(320.32)=1.7923401864572
log 25(320.33)=1.7923498849655
log 25(320.34)=1.7923595831711
log 25(320.35)=1.7923692810739
log 25(320.36)=1.7923789786739
log 25(320.37)=1.7923886759713
log 25(320.38)=1.792398372966
log 25(320.39)=1.792408069658
log 25(320.4)=1.7924177660474
log 25(320.41)=1.7924274621341
log 25(320.42)=1.7924371579183
log 25(320.43)=1.7924468533998
log 25(320.44)=1.7924565485788
log 25(320.45)=1.7924662434552
log 25(320.46)=1.7924759380291
log 25(320.47)=1.7924856323004
log 25(320.48)=1.7924953262693
log 25(320.49)=1.7925050199357
log 25(320.5)=1.7925147132996
log 25(320.51)=1.7925244063611

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