LogotipMathDF

Tenglama yechuvchisi: Tenglamalar, tengsizliklar va tizimlarni hisoblash

Onlayn kalkulyator tenglamalarni yechish uchun: chiziqli, kvadratik, kubik, to'rtinchi darajali, trigonometrik va giperbolik. Usullar: almashtirishlar, faktorlash, algebraik identikliklar, kvadratni to'ldirish, haddlarni guruhlash, ratsional ildizlar teoremasi, Ferrari usuli to'rtinchi darajali tenglamalar uchun, universal trigonometrik almashtirish, binomial teorema, trigonometrik va giperbolik identikliklar, logarifmik xossalari, asosiy funksional tenglamalar, Eyler formulasi (kompleks sonlar uchun) va aniqlanish sohasidan foydalanish. Shuningdek, tenglamalar tizimlarini va tengsizliklarni (faqat parametrsiz va trigonometrik funksiyalarsiz) intervallar usuli yordamida yechadi.
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Kirish funksiyalar uchun turli xil sinonimlarni taniydi, masalanasin, arsin, arcsin, sin^-1

Ko'paytirish belgisi va qavslar avtomatik ravishda qo'yiladi, masalan2sinxga teng2*sin(x)

Matematik funksiyalar va konstantalar:

•ln(x) — tabiiy logarifm

•sin(x) — sinus

•cos(x) — kosinus

•tg(x) — tangens

•ctg(x) — kotangens

•arcsin(x) — arksinus

•arccos(x) — arkkosinus

•arctg(x) — arktangens

•arcctg(x) — arkkotangens

•sh(x) — giperbolik sinus

•ch(x) — giperbolik kosinus

•th(x) — giperbolik tangens

•cth(x) — giperbolik kotangens

•sch(x) — giperbolik sekans

•csch(x) — giperbolik kosekant

•arsh(x) — teskari giperbolik sinus

•arch(x) — teskari giperbolik kosinus

•arth(x) — teskari giperbolik tangens

•arcth(x) — teskari giperbolik kotangens

•sec(x) — sekans

•cosec(x) — kosekans

•arcsec(x) — arksekans

•arccsc(x) — arkkosekans

•arsch(x) — teskari giperbolik sekans

•arcsch(x) — teskari giperbolik kosekans

•|x|, abs(x) — mutlaq qiymat

•sqrt(x), root(x) — kvadrat ildiz

•exp(x) — exp(x)

•a+b — a + b

•a-b — a - b

•a*b — a * b

•a/b — a / b

•a^b, a**b — a ^ b

•sqrt7(x) — sqrt[7](x)

•sqrt(n,x) — sqrt[n](x)

•lg(x) — log_10(x)

•log3(x) — log_3(x)

•log(a,x) — log_a(x)

•ln^2(x), ln(x)^2 — ln^2 x

•lambda — lambda

•<= — leq

•>= — geq

•pi — pi
alpha — alpha
beta — beta
•sigma — sigma
gamma — gamma
nu — nu
•mu — mu
phi — phi
psi — psi
•tau — tau
eta — eta
rho — rho
•a123 — a_123
x_n — x_n
mu11 — mu_11
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