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The function satisfies the functional equation (1.5) which is thus called a cubic functional equation.
It is easy to show that the function satisfies the functional equation (1.2).
Obviously, the function satisfies the functional equation (1.1), which is called a cubic functional equation.
The function satisfies the functional equation (1.5), which explains why it is called cubic functional equation.
It is easy to show that the function satisfies the functional equation (1.2), which is called a quartic functional equation.
It is easy to show that the function satisfies the functional equation (1.5), which is called a quartic functional equation (see also [19]).
and they established the general solution and the generalized Hyers-Ulam-Rassias stability for the functional equation (1.3) The function satisfies the functional equation (1.3) which is thus called a cubic functional equation.
It is easy to show that the function satisfies the functional equation (1.4) which is called a quartic functional equation and every solution of the quartic functional equation is said to be a quartic function.
It is easy to show that the function satisfies the functional (1.10), which is called a cubic functional equation and every solution of the cubic functional equation is said to be a cubic mapping.
The quadratic function satisfies the functional equation.
Next, we will show that the function A n satisfies the functional equation (1).
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com