Function Graphing Tool (Online) - Rollpie

y = x

Intersection of two lines The line through two points The distance from a point to a line Parallel and perpendicular lines The distance between two points Internal and external division points Perpendicular bisector

y = x^2

Intersection of a quadratic function and a line Intersection of two quadratic functions The vertex of a parabola and completing the square Intersection of a quadratic function and the x-axis Quadratic inequalities Maximum and minimum of a quadratic function Tangent line to a parabola Intersection of a circle and a parabola Discriminant and x-axis intersections Translating a parabola Parabola through three points Focus and directrix of a parabola

y = x^3

y = x^4

y = x^5

y = x^3 - 3x

y = x^2(x-1)

y = x^4 - x^2

y = \dfrac{1}{x}

y = \dfrac{1}{x^2}

y = \dfrac{1}{1+x^2}

y = \dfrac{x}{1+x^2}

y = \dfrac{1}{x^3}

y = \dfrac{1}{x^2-1}

y = \dfrac{x+1}{x-1}

y = x + \dfrac{1}{x}

Intersection of a reciprocal function and a line Translating a reciprocal

y = \sqrt{x}

y = \sqrt[3]{x}

y = \sqrt{1 - x^2}

y = x^{2/3}

y = \sqrt[4]{x}

y = \sqrt{|x|}

y = \sqrt{x^2+1}

y = \left(1 - |x|^{2/3}\right)^{3/2}

y = \sqrt{\dfrac{x^3}{1-x}}

y = \ln\dfrac{1+\sqrt{1-x^2}}{x} - \sqrt{1-x^2}

y = \sqrt{x^2-1}

y = \sqrt[5]{x}

The equation of a circle Intersection of a circle and a line Intersection of two circles The tangent line to a circle Position of a point relative to a circle General and standard form of a circle Circle through three points Two tangent circles Circle tangent to the x-axis

y = |x|

y = x|x|

Intersection of an absolute-value graph and a line Absolute value equation Parabola with absolute value Sum of two absolute values

y = 2^x

y = e^x

y = \ln x

y = \log_{10} x

y = e^{-x}

y = \log_2 x

y = x e^{-x}

y = \ln(1+e^x)

y = x \ln x

y = \dfrac{\ln x}{x}

y = \dfrac{e^x}{x}

y = x^x

y = e^x - x

y = \ln|x|

y = \ln\dfrac{x}{1-x}

y = \dfrac{x}{\ln x}

y = \left(1 + \dfrac{1}{x}\right)^{x}

y = e^{-1/x^2}

Symmetry of exponential and logarithmic functions Intersection of an exponential function and a line Intersection of a logarithm and a line Exponential growth and decay Logarithms with different bases

y = \sin x

y = \cos x

y = \tan x

y = \arcsin x

y = \arccos x

y = \arctan x

y = \sec x

y = \csc x

y = \cot x

y = \dfrac{\sin x}{x}

y = x \sin x

y = |\sin x|

y = x + \sin x

y = \arctan\dfrac{1}{x}

y = \sin\dfrac{1}{x}

y = x\sin\dfrac{1}{x}

y = \operatorname{arcsec} x

y = \operatorname{arccsc} x

y = \operatorname{arccot} x

y = \sin^2 x

y = \sin x + \cos x

y = \sin(x^2)

y = \max(\sin x,\, \cos x)

Intersection of a trigonometric function and a line The relationship between sine and cosine Intersection of sine and cosine Combining sine and cosine Amplitude and period

y = \sinh x

y = \cosh x

y = \tanh x

y = \operatorname{sech} x

y = \coth x

y = \operatorname{arsinh} x

y = \operatorname{arcosh} x

y = \operatorname{artanh} x

y = \operatorname{sech}^2 x

y = \operatorname{gd} x = \arcsin(\tanh x)

y = \operatorname{csch} x

y = \operatorname{arcoth} x

y = \operatorname{arsech} x

y = \operatorname{arcsch} x

y = \dfrac{\sinh x}{x}

y = \lfloor x \rfloor

y = \operatorname{sgn}(\sin x)

y = \lceil x \rceil

y = \operatorname{round}(x)

y = \operatorname{sgn} x

y = x - \lfloor x \rfloor

y = \arcsin(\sin x)

y = \max(0,\,x)

y = e^{-x^2}

y = \dfrac{1}{1+e^{-x}}

y = \operatorname{erf} x

y = \Gamma(x)

y = e^{-x}\sin x

y = e^{-|x|}

y = \Phi(x) = \dfrac{1}{2}\left(1 + \operatorname{erf}\dfrac{x}{\sqrt{2}}\right)

y = \ln \Gamma(x)

y = xe^{-x^2}

y = \sin x + \dfrac{\sin 2x}{2} + \dfrac{\sin 3x}{3}

The area of a triangle in the coordinate plane Centroid of a triangle Triangle bounded by three lines Fourth vertex of a parallelogram Incircle of a triangle Circumcircle of a triangle Orthocenter of a triangle The area of a polygon and the shoelace formula The area of a trapezoid Cyclic quadrilaterals Right triangles and the Pythagorean theorem The regular hexagon Average rate of change and the derivative at a point The derivative and the tangent line The graph of the derivative and its sign The sign table and the shape of the graph Inflection points and concavity Local extrema versus maximum and minimum The mean value theorem Newton's method Points where a function is not differentiable The product rule The quotient rule The chain rule Derivatives of the exponential and the logarithm Derivatives of the trigonometric functions Linear approximation Implicit differentiation Proving inequalities with derivatives The definite integral and area Riemann sums The area between two curves The area enclosed by a parabola and a line Signed area and absolute values The fundamental theorem of calculus The average value of a function Improper integrals Definite integrals of trigonometric functions Integration by substitution Integration by parts The volume of a solid of revolution The volume of a cone The length of a curve Defining the logarithm as an area Definite integrals of the exponential The trapezoidal rule