Okuqukethwe
I-logarithm yenombolo amandla okumele inombolo eyodwa iphakanyiswe kuwo ukuze ithole enye.
Uma inombolo b ngezinga y kufana x:
by = x
Ngakho-ke i-logarithm yenombolo x ngesizathu b is y:
y = ilogb(X)
Ngokwesibonelo:
24 = 16
Log2(16) = 4
I-logarithm njengomsebenzi ophambene ukuya kokuchazile
umsebenzi we-logarithmic y = ilogb(x) umsebenzi ophambene we-exponential x=b y.
Ngakho uma sibala umsebenzi womchazi we-logarithm x (x > 0), kuzovela:
f (f -1(x)) = bLogb(x) = x
Noma uma sibala i-logarithm yomsebenzi womchazi х:
f -1(f (x)) = logb(bx) = x
I-logarithm yemvelo (ln)
I-logarithm yemvelo iyi-logarithm eyisisekelo е.
ln (x) = ilogie(x)
Inombolo e iwukungashintshi okungachazwa njengomkhawulo:
Noma kunjalo:
I-logarithm ephambene
I-logarithm ephambene (noma i-antilogarithm) yenombolo n inombolo eyisisekelo sayo i-logarithm a ilingana nenombolo n.
intuthwane logan = an
Ithebula lezakhiwo ze-logarithms
Ngezansi izici eziyinhloko zama-logarithms kufomu lethebula.
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Property | Formula | Isibonelo | |||||
Ubunikazi be-logarithmic obuyisisekelo | I-logarithm yomkhiqizo | I-division/quotient logarithm | Iziqu ze-logarithmic | I-logarithm yenombolo kuya kusisekelo kudigri | |||
i-logarithm yezimpande | |||||||
Ukuhlela kabusha isisekelo se-logarithm | Ukushintshela kusisekelo esisha | Okuphuma ku-logarithm | I-logarithm ehlanganisiwe | I-logarithm yenombolo enegethivu | I-logarithm yenombolo elingana nesisekelo | I-logarithm ye-infinity | Логарифмическая функция Функция, которая определена формулой f (x)=loga(x) – это логарифмическая функция с основанием a... Lapho a>0, a≠1. График функции логарифмаГрафик логарифмической функции (логарифмика) может быть двух типов, в зависимости от значения основания a:
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