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Online na Calculator ng Mga Kumplikadong Numero

Kino-convert ng calculator ang isang complex na numero sa algebraic, trigonometriko o exponential form, kinakalkula ang modulus ng isang complex number, i-multiply sa complex conjugate, kinukuha ang ugat at itinaas sa isang power, inilalapat ang mga formula para sa complex logarithm, trigonometric at hyperbolic function, kasama ng ang formula ng Euler
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Input kinikilala ng iba't-ibang mga kasing-kahulugan para sa mga function tulad ng asin, arsin, arcsin, sin^-1

Ang pag-sign ng pagpaparami at panaklong ay idinagdag pa - isulat 2sinx katulad 2*sin(x)

Listahan ng mga pagpapaandar sa matematika at pare-pareho:

ln(x)natural logarithm

sin(x)sine

cos(x)cosine

tan(x)tangent

cot(x)cotangent

arcsin(x)arcsine

arccos(x)arccosine

arctan(x)arctangent

arccot(x)arccotangent

sinh(x)hyperbolikong sine

cosh(x)hyperbolikong cosine

tanh(x)hyperbolikong tangent

coth(x)hyperbolikong cotangent

sech(x)hyperbolikong secant

csch(x)hyperbolikong cosecant

arsinh(x)area hyperbolikong sine

arcosh(x)area hyperbolikong cosine

artanh(x)area hyperbolikong tangent

arcoth(x)area hyperbolikong cotangent

sec(x)secant

csc(x)cosecant

arcsec(x)arcsecant

arccsc(x)arccosecant

arsech(x)area hyperbolikong secant

arcsch(x)area hyperbolikong cosecant

|x|, abs(x)modulus

sqrt(x), root(x)pariugat

exp(x)e to the power x

conj(z)\(\overline{z}\)

a+b — \(a+b\)

a-b — \(a-b\)

a*b — \(a\cdot b\)

a/b — \(\dfrac{a}{b}\)

a^b, pow(a,b) — \(a^b\)

sqrt7(x) — \(\sqrt[7]{x}\)

sqrt(n,x) — \(\sqrt[n]{x}\)

lg(x) — \(\log_{10}\left(x\right)\)

log3(x) — \(\log_3\left(x\right)\)

log(a,x) — \(\log_a\left(x\right)\)

ln^2(x), ln(x)^2 — \(\ln^2\left(x\right)\)

y''', y'3 — \(y'''\)

d^2y/dx^2, d2y/dx2 — \(\dfrac{\mathrm{d}^2y}{\mathrm{d}x^2}\)

lambda — \(\lambda\)

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 — \(\mu_{11}\)
<= — \(\leq\)
>= — \(\geq\)
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