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Log 260 (42)

Log 260 (42) is the logarithm of 42 to the base 260:

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Result:
Simply the Best Logarithm Calculator! Click To Tweet As you can see in our log calculator, log260 (42) = 0.67216033326489.

Calculate Log Base 260 of 42

To solve the equation log 260 (42) = 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 = 42, a = 260:
    log 260 (42) = log(42) / log(260)
  3. Evaluate the term:
    log(42) / log(260)
    = 1.39794000867204 / 1.92427928606188
    = 0.67216033326489
    = Logarithm of 42 with base 260
Here’s the logarithm of 260 to the base 42.

Additional Information

  • From the definition of logarithm b y = x ⇔ y = log b(x) follows that 260 0.67216033326489 = 42
  • 260 0.67216033326489 = 42 is the exponential form of log260 (42)
  • 260 is the logarithm base of log260 (42)
  • 42 is the argument of log260 (42)
  • 0.67216033326489 is the exponent or power of 260 0.67216033326489 = 42
BTW: Logarithmic equations have many uses in various contexts in science.

Frequently searched terms on our site include:

FAQs

What is the value of log260 42?

Log260 (42) = 0.67216033326489.

How do you find the value of log 26042?

Carry out the change of base logarithm operation.

What does log 260 42 mean?

It means the logarithm of 42 with base 260.

How do you solve log base 260 42?

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

What is the log base 260 of 42?

The value is 0.67216033326489.

How do you write log 260 42 in exponential form?

In exponential form is 260 0.67216033326489 = 42.

What is log260 (42) equal to?

log base 260 of 42 = 0.67216033326489.
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 260 of 42 = 0.67216033326489.

You now know everything about the logarithm with base 260, argument 42 and exponent 0.67216033326489.
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 Log260 (42).

Table

Our quick conversion table is easy to use:
log 260(x) Value
log 260(41.5)=0.67000660610671
log 260(41.51)=0.67004993439707
log 260(41.52)=0.67009325225065
log 260(41.53)=0.67013655967247
log 260(41.54)=0.67017985666757
log 260(41.55)=0.67022314324095
log 260(41.56)=0.67026641939764
log 260(41.57)=0.67030968514265
log 260(41.58)=0.67035294048099
log 260(41.59)=0.67039618541765
log 260(41.6)=0.67043941995765
log 260(41.61)=0.67048264410598
log 260(41.62)=0.67052585786764
log 260(41.63)=0.67056906124761
log 260(41.64)=0.67061225425088
log 260(41.65)=0.67065543688244
log 260(41.66)=0.67069860914726
log 260(41.67)=0.67074177105032
log 260(41.68)=0.6707849225966
log 260(41.69)=0.67082806379107
log 260(41.7)=0.67087119463868
log 260(41.71)=0.6709143151444
log 260(41.72)=0.6709574253132
log 260(41.73)=0.67100052515001
log 260(41.74)=0.67104361465981
log 260(41.75)=0.67108669384752
log 260(41.76)=0.67112976271811
log 260(41.77)=0.6711728212765
log 260(41.78)=0.67121586952763
log 260(41.79)=0.67125890747645
log 260(41.8)=0.67130193512787
log 260(41.81)=0.67134495248682
log 260(41.82)=0.67138795955824
log 260(41.83)=0.67143095634703
log 260(41.84)=0.67147394285811
log 260(41.85)=0.6715169190964
log 260(41.86)=0.6715598850668
log 260(41.87)=0.67160284077422
log 260(41.88)=0.67164578622356
log 260(41.89)=0.67168872141972
log 260(41.9)=0.67173164636759
log 260(41.91)=0.67177456107207
log 260(41.92)=0.67181746553804
log 260(41.93)=0.67186035977039
log 260(41.94)=0.67190324377399
log 260(41.95)=0.67194611755373
log 260(41.96)=0.67198898111447
log 260(41.97)=0.6720318344611
log 260(41.98)=0.67207467759847
log 260(41.99)=0.67211751053145
log 260(42)=0.67216033326489
log 260(42.01)=0.67220314580366
log 260(42.02)=0.67224594815261
log 260(42.03)=0.67228874031659
log 260(42.04)=0.67233152230044
log 260(42.05)=0.672374294109
log 260(42.06)=0.67241705574712
log 260(42.07)=0.67245980721963
log 260(42.08)=0.67250254853136
log 260(42.09)=0.67254527968714
log 260(42.1)=0.6725880006918
log 260(42.11)=0.67263071155015
log 260(42.12)=0.67267341226702
log 260(42.13)=0.67271610284723
log 260(42.14)=0.67275878329557
log 260(42.15)=0.67280145361687
log 260(42.16)=0.67284411381592
log 260(42.17)=0.67288676389753
log 260(42.18)=0.67292940386649
log 260(42.19)=0.6729720337276
log 260(42.2)=0.67301465348566
log 260(42.21)=0.67305726314543
log 260(42.22)=0.67309986271173
log 260(42.23)=0.67314245218931
log 260(42.24)=0.67318503158297
log 260(42.25)=0.67322760089746
log 260(42.26)=0.67327016013758
log 260(42.27)=0.67331270930807
log 260(42.28)=0.67335524841371
log 260(42.29)=0.67339777745926
log 260(42.3)=0.67344029644947
log 260(42.31)=0.6734828053891
log 260(42.32)=0.6735253042829
log 260(42.33)=0.67356779313561
log 260(42.34)=0.67361027195197
log 260(42.35)=0.67365274073674
log 260(42.36)=0.67369519949464
log 260(42.37)=0.67373764823041
log 260(42.38)=0.67378008694878
log 260(42.39)=0.67382251565448
log 260(42.4)=0.67386493435223
log 260(42.41)=0.67390734304674
log 260(42.42)=0.67394974174274
log 260(42.43)=0.67399213044495
log 260(42.44)=0.67403450915806
log 260(42.45)=0.67407687788679
log 260(42.46)=0.67411923663584
log 260(42.47)=0.67416158540991
log 260(42.48)=0.6742039242137
log 260(42.49)=0.67424625305189
log 260(42.5)=0.67428857192919
log 260(42.51)=0.67433088085028

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