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Log 148 (90)

Log 148 (90) is the logarithm of 90 to the base 148:

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Simply the Best Logarithm Calculator! Click To Tweet As you can see in our log calculator, log148 (90) = 0.9004639834803.

Calculate Log Base 148 of 90

To solve the equation log 148 (90) = 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 = 90, a = 148:
    log 148 (90) = log(90) / log(148)
  3. Evaluate the term:
    log(90) / log(148)
    = 1.39794000867204 / 1.92427928606188
    = 0.9004639834803
    = Logarithm of 90 with base 148
Here’s the logarithm of 148 to the base 90.

Additional Information

  • From the definition of logarithm b y = x ⇔ y = log b(x) follows that 148 0.9004639834803 = 90
  • 148 0.9004639834803 = 90 is the exponential form of log148 (90)
  • 148 is the logarithm base of log148 (90)
  • 90 is the argument of log148 (90)
  • 0.9004639834803 is the exponent or power of 148 0.9004639834803 = 90
BTW: Logarithmic equations have many uses in various contexts in science.

Frequently searched terms on our site include:

FAQs

What is the value of log148 90?

Log148 (90) = 0.9004639834803.

How do you find the value of log 14890?

Carry out the change of base logarithm operation.

What does log 148 90 mean?

It means the logarithm of 90 with base 148.

How do you solve log base 148 90?

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

What is the log base 148 of 90?

The value is 0.9004639834803.

How do you write log 148 90 in exponential form?

In exponential form is 148 0.9004639834803 = 90.

What is log148 (90) equal to?

log base 148 of 90 = 0.9004639834803.
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 148 of 90 = 0.9004639834803.

You now know everything about the logarithm with base 148, argument 90 and exponent 0.9004639834803.
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 Log148 (90).

Table

Our quick conversion table is easy to use:
log 148(x) Value
log 148(89.5)=0.89934915290192
log 148(89.51)=0.89937151048769
log 148(89.52)=0.89939386557583
log 148(89.53)=0.89941621816689
log 148(89.54)=0.89943856826143
log 148(89.55)=0.89946091586
log 148(89.56)=0.89948326096318
log 148(89.57)=0.8995056035715
log 148(89.58)=0.89952794368554
log 148(89.59)=0.89955028130584
log 148(89.6)=0.89957261643296
log 148(89.61)=0.89959494906746
log 148(89.62)=0.8996172792099
log 148(89.63)=0.89963960686083
log 148(89.64)=0.89966193202081
log 148(89.65)=0.89968425469039
log 148(89.66)=0.89970657487013
log 148(89.67)=0.89972889256059
log 148(89.68)=0.89975120776231
log 148(89.69)=0.89977352047586
log 148(89.7)=0.89979583070179
log 148(89.71)=0.89981813844065
log 148(89.72)=0.899840443693
log 148(89.73)=0.89986274645939
log 148(89.74)=0.89988504674038
log 148(89.75)=0.89990734453652
log 148(89.76)=0.89992963984837
log 148(89.77)=0.89995193267647
log 148(89.78)=0.89997422302138
log 148(89.79)=0.89999651088366
log 148(89.8)=0.90001879626386
log 148(89.81)=0.90004107916252
log 148(89.82)=0.90006335958021
log 148(89.83)=0.90008563751747
log 148(89.84)=0.90010791297486
log 148(89.85)=0.90013018595293
log 148(89.86)=0.90015245645223
log 148(89.87)=0.90017472447332
log 148(89.88)=0.90019699001673
log 148(89.89)=0.90021925308304
log 148(89.9)=0.90024151367278
log 148(89.91)=0.9002637717865
log 148(89.92)=0.90028602742477
log 148(89.93)=0.90030828058812
log 148(89.94)=0.90033053127711
log 148(89.95)=0.9003527794923
log 148(89.96)=0.90037502523422
log 148(89.97)=0.90039726850343
log 148(89.98)=0.90041950930048
log 148(89.99)=0.90044174762592
log 148(90)=0.9004639834803
log 148(90.01)=0.90048621686416
log 148(90.02)=0.90050844777806
log 148(90.03)=0.90053067622254
log 148(90.04)=0.90055290219816
log 148(90.05)=0.90057512570546
log 148(90.06)=0.90059734674498
log 148(90.07)=0.90061956531729
log 148(90.08)=0.90064178142292
log 148(90.09)=0.90066399506242
log 148(90.1)=0.90068620623634
log 148(90.11)=0.90070841494523
log 148(90.12)=0.90073062118964
log 148(90.13)=0.90075282497011
log 148(90.14)=0.90077502628718
log 148(90.15)=0.90079722514141
log 148(90.16)=0.90081942153335
log 148(90.17)=0.90084161546352
log 148(90.18)=0.9008638069325
log 148(90.19)=0.90088599594081
log 148(90.2)=0.90090818248901
log 148(90.21)=0.90093036657763
log 148(90.22)=0.90095254820724
log 148(90.23)=0.90097472737836
log 148(90.24)=0.90099690409155
log 148(90.25)=0.90101907834735
log 148(90.26)=0.9010412501463
log 148(90.27)=0.90106341948895
log 148(90.28)=0.90108558637585
log 148(90.29)=0.90110775080754
log 148(90.3)=0.90112991278455
log 148(90.31)=0.90115207230744
log 148(90.32)=0.90117422937675
log 148(90.33)=0.90119638399302
log 148(90.34)=0.90121853615679
log 148(90.35)=0.90124068586862
log 148(90.36)=0.90126283312903
log 148(90.37)=0.90128497793858
log 148(90.38)=0.9013071202978
log 148(90.39)=0.90132926020724
log 148(90.4)=0.90135139766743
log 148(90.41)=0.90137353267893
log 148(90.42)=0.90139566524227
log 148(90.43)=0.901417795358
log 148(90.44)=0.90143992302665
log 148(90.45)=0.90146204824877
log 148(90.46)=0.9014841710249
log 148(90.47)=0.90150629135558
log 148(90.480000000001)=0.90152840924134
log 148(90.490000000001)=0.90155052468274
log 148(90.500000000001)=0.9015726376803

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