AI Math Handbook Calculator

\infty

$oo$

α

$alpha$

β

$beta$

γ

$gamma$

Γ

$Gamma$

δ

$delta$

θ

$theta$

π

{sin}^{- 1} (x)

$sin^(-1)(x)$

{cos}^{- 1} (x)

$cos^(-1)(x)$

{tan}^{- 1} (x)

$tan^(-1)(x)$
sinh(x) cosh(x) tanh(x) coth(x)

{sinh}^{- 1} (x)

$sinh^(-1)(x)$

{cosh}^{- 1} (x)

$cosh^(-1)(x)$

{tanh}^{- 1} (x)

$tanh^(-1)(x)$
f(x)= x

x^{2}

$x^2$

\sqrt{x}

$sqrt(x)$

\sqrt[3]{x}

$root3(x)$

e^{- x}

$e^-x$ exp(x) ln(x) log(x)

{log}_{10} (x)

$log_10 (x)$ |x| W(x)

(\begin{matrix} 3 x \end{matrix})

$((3),(x))$
x! x!!

Γ (x)

$Gamma(x)$

γ (2, 0, x)

$gamma(2,0,x)$

ψ (x)

$psi(x)$ erf(x)

Φ (x)

$Phi(x)$ Ei(x) li(x) si(x)

ζ (x)

$zeta(x)$

E_{0.5} (x^{0.5})

$E _0.5 (x^0.5)$

5 \sum x = 0

$sum_(x=0)^5$ (x)

\int

$int$

\int

$int$ y(x) dx

\int y (x) {(d x)}^{0.5}

$int y(x) (dx)^0.5$

\int_{0}^{1}

$int_0^1$ sin(x) dx

\frac{d}{d x}

$d/dx$ y(x)

\frac{d^{1} y}{{d x}^{1}}

$(d^(1) y)/dx^(1)$

y^{(1)} (x)

$y^((1))(x)$ y' y''

Input:
dsolve(ds(y)-cos(x)=asin(y)-x)

Write:
$d s o l v e (d s (y) - cos (x) = a sin (y) - x)$ $dsolve(ds(y)-cos(x)=asin(y)-x)$

Compute:

d s o l v e (\frac{d y}{d x} - c o s (x) = a s i n (y) - x)

$dsolve(\frac{dy}{dx} - cos(x)=asin(y) - x)$

Output:
$dsolve(\frac{dy}{dx} - cos(x)=asin(y) - x)== dsolve(-cos(x)+\frac{dy}{dx_} =asin(y)-x)$

Result: