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Log 13 (260)

Log 13 (260) is the logarithm of 260 to the base 13:

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Result:
Simply the Best Logarithm Calculator! Click To Tweet As you can see in our log calculator, log13 (260) = 2.1679498719299.

Calculate Log Base 13 of 260

To solve the equation log 13 (260) = 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 = 260, a = 13:
    log 13 (260) = log(260) / log(13)
  3. Evaluate the term:
    log(260) / log(13)
    = 1.39794000867204 / 1.92427928606188
    = 2.1679498719299
    = Logarithm of 260 with base 13
Here’s the logarithm of 13 to the base 260.

Additional Information

  • From the definition of logarithm b y = x ⇔ y = log b(x) follows that 13 2.1679498719299 = 260
  • 13 2.1679498719299 = 260 is the exponential form of log13 (260)
  • 13 is the logarithm base of log13 (260)
  • 260 is the argument of log13 (260)
  • 2.1679498719299 is the exponent or power of 13 2.1679498719299 = 260
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 260?

Log13 (260) = 2.1679498719299.

How do you find the value of log 13260?

Carry out the change of base logarithm operation.

What does log 13 260 mean?

It means the logarithm of 260 with base 13.

How do you solve log base 13 260?

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

What is the log base 13 of 260?

The value is 2.1679498719299.

How do you write log 13 260 in exponential form?

In exponential form is 13 2.1679498719299 = 260.

What is log13 (260) equal to?

log base 13 of 260 = 2.1679498719299.
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 260 = 2.1679498719299.

You now know everything about the logarithm with base 13, argument 260 and exponent 2.1679498719299.
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 (260).

Table

Our quick conversion table is easy to use:
log 13(x) Value
log 13(259.5)=2.1671993976939
log 13(259.51)=2.1672144213445
log 13(259.52)=2.1672294444162
log 13(259.53)=2.167244466909
log 13(259.54)=2.167259488823
log 13(259.55)=2.1672745101583
log 13(259.56)=2.1672895309148
log 13(259.57)=2.1673045510926
log 13(259.58)=2.1673195706917
log 13(259.59)=2.1673345897123
log 13(259.6)=2.1673496081543
log 13(259.61)=2.1673646260178
log 13(259.62)=2.1673796433028
log 13(259.63)=2.1673946600095
log 13(259.64)=2.1674096761377
log 13(259.65)=2.1674246916876
log 13(259.66)=2.1674397066592
log 13(259.67)=2.1674547210526
log 13(259.68)=2.1674697348677
log 13(259.69)=2.1674847481047
log 13(259.7)=2.1674997607636
log 13(259.71)=2.1675147728445
log 13(259.72)=2.1675297843473
log 13(259.73)=2.1675447952721
log 13(259.74)=2.167559805619
log 13(259.75)=2.167574815388
log 13(259.76)=2.1675898245792
log 13(259.77)=2.1676048331926
log 13(259.78)=2.1676198412282
log 13(259.79)=2.1676348486861
log 13(259.8)=2.1676498555663
log 13(259.81)=2.167664861869
log 13(259.82)=2.167679867594
log 13(259.83)=2.1676948727415
log 13(259.84)=2.1677098773116
log 13(259.85)=2.1677248813041
log 13(259.86)=2.1677398847193
log 13(259.87)=2.1677548875572
log 13(259.88)=2.1677698898177
log 13(259.89)=2.1677848915009
log 13(259.9)=2.167799892607
log 13(259.91)=2.1678148931358
log 13(259.92)=2.1678298930876
log 13(259.93)=2.1678448924622
log 13(259.94)=2.1678598912598
log 13(259.95)=2.1678748894804
log 13(259.96)=2.167889887124
log 13(259.97)=2.1679048841908
log 13(259.98)=2.1679198806806
log 13(259.99)=2.1679348765937
log 13(260)=2.1679498719299
log 13(260.01)=2.1679648666895
log 13(260.02)=2.1679798608723
log 13(260.03)=2.1679948544785
log 13(260.04)=2.1680098475081
log 13(260.05)=2.1680248399612
log 13(260.06)=2.1680398318377
log 13(260.07)=2.1680548231378
log 13(260.08)=2.1680698138614
log 13(260.09)=2.1680848040087
log 13(260.1)=2.1680997935796
log 13(260.11)=2.1681147825743
log 13(260.12)=2.1681297709927
log 13(260.13)=2.1681447588349
log 13(260.14)=2.1681597461009
log 13(260.15)=2.1681747327909
log 13(260.16)=2.1681897189047
log 13(260.17)=2.1682047044426
log 13(260.18)=2.1682196894045
log 13(260.19)=2.1682346737904
log 13(260.2)=2.1682496576004
log 13(260.21)=2.1682646408346
log 13(260.22)=2.168279623493
log 13(260.23)=2.1682946055756
log 13(260.24)=2.1683095870826
log 13(260.25)=2.1683245680138
log 13(260.26)=2.1683395483694
log 13(260.27)=2.1683545281495
log 13(260.28)=2.168369507354
log 13(260.29)=2.168384485983
log 13(260.3)=2.1683994640366
log 13(260.31)=2.1684144415147
log 13(260.32)=2.1684294184175
log 13(260.33)=2.168444394745
log 13(260.34)=2.1684593704972
log 13(260.35)=2.1684743456742
log 13(260.36)=2.168489320276
log 13(260.37)=2.1685042943027
log 13(260.38)=2.1685192677543
log 13(260.39)=2.1685342406308
log 13(260.4)=2.1685492129323
log 13(260.41)=2.1685641846588
log 13(260.42)=2.1685791558105
log 13(260.43)=2.1685941263872
log 13(260.44)=2.1686090963892
log 13(260.45)=2.1686240658163
log 13(260.46)=2.1686390346687
log 13(260.47)=2.1686540029464
log 13(260.48)=2.1686689706495
log 13(260.49)=2.1686839377779
log 13(260.5)=2.1686989043318
log 13(260.51)=2.1687138703112

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