
Now, An Infinite sum and Antiderivatives of Algebraic functions need not be algebraic but can give rise to transcendental and even hypertranscendental functions. Hypertranscendental - These are functions that are not solutions of Algebraic Differential Equation (like $\Gamma(x)$ and $\zeta(s)$).

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These functions are however "Differentially Algebraic" because they are solutions to Algebraic Differential Equations. Explore math with our beautiful, free online graphing calculator. Transcendental - These are functions that are not solutions of the above polynomial equation (like $e^x, \sin(x), \arccos(x), \tanh(x), J_n(x)$) The polynomial division calculator allows you to take a simple or complex expression and find the quotient and remainder instantly. Polynomial Function Calculator zero of polynomial calculator to solve a polynomial equation using zero of polynomial calculator Polynomials on a Graphing. I know the following three category of Functions (not numbers) exist:-Īlgebraic - If $f(x)$ is an algebraic function, then $f(x)$ satisfies the polynomial equation:
