Tanthauzo la logarithm, katundu wake ndi graph

Logarithm ya nambala ndi mphamvu yomwe nambala imodzi iyenera kukwezedwa kuti ipeze ina.

Ngati nambala b mpaka y zofanana x:

by = x

Ndiye logarithm ya nambala x mwa chifukwa b is y:

y = chipikab(X)

Mwachitsanzo:

24 = 16

fufuzani2(16) = 4

Timasangalala

Logarithm ngati ntchito yosinthira kupita ku exponential

ntchito ya logarithmic y = chipikab(x) ndi ntchito yosiyana ya exponential x=b y.

Chifukwa chake ngati tiwerengera kuchuluka kwa ntchito ya logarithm x (x> 0), zitha kukhala:

f (f -1(x)) = bfufuzanib(x) = x

Kapena ngati tiwerengera logarithm ya exponential function х:

f -1(f (x)) = chipikab(bx) = x

Natural logarithm (ln)

Logarithm yachilengedwe ndiye maziko a logarithm е.

ln (x) = chipikae(x)

Number e ndi nthawi zonse zomwe zingatanthauzidwe ngati malire:

Tanthauzo la logarithm, katundu wake ndi graph

Kapena kuti:

Tanthauzo la logarithm, katundu wake ndi graph

Inverse logarithm

Logarithm (kapena antilogarithm) ya nambala n ndi nambala yomwe maziko ake ndi logarithm a ikufanana ndi nambala n.

chipika cha nyererean = an

Mndandanda wa katundu wa logarithms

Pansipa pali zinthu zazikulu za ma logarithms mu mawonekedwe a tabular.

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»dongosolo la data =»Tanthauzo la logarithm, katundu wake ndi graph«>Tanthauzo la logarithm, katundu wake ndi graphTanthauzo la logarithm, katundu wake ndi graph

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katunduchilinganizoMwachitsanzo
Chidziwitso choyambirira cha logarithmicLogarithm ya mankhwalaGawo / quotient logarithmMadigiri a LogarithmicLogarithm ya nambala mpaka m'munsi mu digiri
mizu logarithm
Kukonzanso maziko a logarithmKusintha ku maziko atsopanoKuchokera ku logarithmIntegral logarithmLogarithm ya nambala yopanda pakeLogarithm ya nambala yofanana ndi mazikoLogarithm ya infinityЛогарифмическая функция

Функция, которая определена формулой f(x)= chipikaa(x) - ndi momwe логарифмическая функция ndi основанием a... Momwemo a>0, a≠1.

График функции логарифма

График логарифмической функции (логарифмика) может быть двух типов, в зависимости от значения основания a:

  • a > 1Tanthauzo la logarithm, katundu wake ndi graph
  • 0 <a <1Tanthauzo la logarithm, katundu wake ndi graph
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