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Log 13 (221)

Log 13 (221) is the logarithm of 221 to the base 13:

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Simply the Best Logarithm Calculator! Click To Tweet As you can see in our log calculator, log13 (221) = 2.1045884145097.

Calculate Log Base 13 of 221

To solve the equation log 13 (221) = 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 = 221, a = 13:
    log 13 (221) = log(221) / log(13)
  3. Evaluate the term:
    log(221) / log(13)
    = 1.39794000867204 / 1.92427928606188
    = 2.1045884145097
    = Logarithm of 221 with base 13
Here’s the logarithm of 13 to the base 221.

Additional Information

  • From the definition of logarithm b y = x ⇔ y = log b(x) follows that 13 2.1045884145097 = 221
  • 13 2.1045884145097 = 221 is the exponential form of log13 (221)
  • 13 is the logarithm base of log13 (221)
  • 221 is the argument of log13 (221)
  • 2.1045884145097 is the exponent or power of 13 2.1045884145097 = 221
BTW: Logarithmic equations have many uses in various contexts in science.

Frequently searched terms on our site include:

FAQs

What is the value of log13 221?

Log13 (221) = 2.1045884145097.

How do you find the value of log 13221?

Carry out the change of base logarithm operation.

What does log 13 221 mean?

It means the logarithm of 221 with base 13.

How do you solve log base 13 221?

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

What is the log base 13 of 221?

The value is 2.1045884145097.

How do you write log 13 221 in exponential form?

In exponential form is 13 2.1045884145097 = 221.

What is log13 (221) equal to?

log base 13 of 221 = 2.1045884145097.
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 13 of 221 = 2.1045884145097.

You now know everything about the logarithm with base 13, argument 221 and exponent 2.1045884145097.
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 Log13 (221).

Table

Our quick conversion table is easy to use:
log 13(x) Value
log 13(220.5)=2.1037053535541
log 13(220.51)=2.1037230343888
log 13(220.52)=2.1037407144216
log 13(220.53)=2.1037583936528
log 13(220.54)=2.1037760720823
log 13(220.55)=2.1037937497103
log 13(220.56)=2.1038114265367
log 13(220.57)=2.1038291025617
log 13(220.58)=2.1038467777853
log 13(220.59)=2.1038644522077
log 13(220.6)=2.1038821258288
log 13(220.61)=2.1038997986488
log 13(220.62)=2.1039174706677
log 13(220.63)=2.1039351418856
log 13(220.64)=2.1039528123026
log 13(220.65)=2.1039704819188
log 13(220.66)=2.1039881507341
log 13(220.67)=2.1040058187488
log 13(220.68)=2.1040234859628
log 13(220.69)=2.1040411523762
log 13(220.7)=2.1040588179892
log 13(220.71)=2.1040764828018
log 13(220.72)=2.104094146814
log 13(220.73)=2.1041118100259
log 13(220.74)=2.1041294724376
log 13(220.75)=2.1041471340492
log 13(220.76)=2.1041647948608
log 13(220.77)=2.1041824548723
log 13(220.78)=2.104200114084
log 13(220.79)=2.1042177724958
log 13(220.8)=2.1042354301079
log 13(220.81)=2.1042530869202
log 13(220.82)=2.104270742933
log 13(220.83)=2.1042883981461
log 13(220.84)=2.1043060525599
log 13(220.85)=2.1043237061742
log 13(220.86)=2.1043413589892
log 13(220.87)=2.1043590110049
log 13(220.88)=2.1043766622214
log 13(220.89)=2.1043943126389
log 13(220.9)=2.1044119622572
log 13(220.91)=2.1044296110767
log 13(220.92)=2.1044472590972
log 13(220.93)=2.1044649063189
log 13(220.94)=2.1044825527418
log 13(220.95)=2.1045001983661
log 13(220.96)=2.1045178431917
log 13(220.97)=2.1045354872189
log 13(220.98)=2.1045531304475
log 13(220.99)=2.1045707728778
log 13(221)=2.1045884145097
log 13(221.01)=2.1046060553434
log 13(221.02)=2.104623695379
log 13(221.03)=2.1046413346164
log 13(221.04)=2.1046589730558
log 13(221.05)=2.1046766106973
log 13(221.06)=2.1046942475408
log 13(221.07)=2.1047118835866
log 13(221.08)=2.1047295188346
log 13(221.09)=2.1047471532849
log 13(221.1)=2.1047647869377
log 13(221.11)=2.1047824197929
log 13(221.12)=2.1048000518506
log 13(221.13)=2.104817683111
log 13(221.14)=2.1048353135741
log 13(221.15)=2.1048529432399
log 13(221.16)=2.1048705721086
log 13(221.17)=2.1048882001802
log 13(221.18)=2.1049058274548
log 13(221.19)=2.1049234539324
log 13(221.2)=2.1049410796132
log 13(221.21)=2.1049587044971
log 13(221.22)=2.1049763285843
log 13(221.23)=2.1049939518749
log 13(221.24)=2.1050115743688
log 13(221.25)=2.1050291960663
log 13(221.26)=2.1050468169673
log 13(221.27)=2.105064437072
log 13(221.28)=2.1050820563803
log 13(221.29)=2.1050996748924
log 13(221.3)=2.1051172926084
log 13(221.31)=2.1051349095282
log 13(221.32)=2.1051525256521
log 13(221.33)=2.10517014098
log 13(221.34)=2.1051877555121
log 13(221.35)=2.1052053692484
log 13(221.36)=2.1052229821889
log 13(221.37)=2.1052405943338
log 13(221.38)=2.1052582056831
log 13(221.39)=2.1052758162369
log 13(221.4)=2.1052934259953
log 13(221.41)=2.1053110349583
log 13(221.42)=2.105328643126
log 13(221.43)=2.1053462504985
log 13(221.44)=2.1053638570758
log 13(221.45)=2.1053814628581
log 13(221.46)=2.1053990678453
log 13(221.47)=2.1054166720376
log 13(221.48)=2.1054342754351
log 13(221.49)=2.1054518780378
log 13(221.5)=2.1054694798457
log 13(221.51)=2.105487080859

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