Using f(x) = x (odd), g(x) = x²(even), h(x) = x³(odd) and j(x) = x⁴(even), find if the compound functions are odd or even on the table below. THERE ARE NO NEITHER.

Addition of Compound Functions Compound Function Resulting Function (Odd/Even) k(x) = x2 + x (even + odd) 1(x) = x2 + x4 (even + even) m(x) = x + x (odd + odd) Subtraction of Compound Functions Compound Function Resulting Function (Odd/Even) k(x) = x2 - x3 (even - odd) 1(x) = x2 - x4 (even - even) m(x) = x - x (odd - odd) Multiplication of Compound Functions Compound Function Resulting Function (Odd/Even) k(x) = (x2)(x3) (even x odd) 1(x) = (x2)(x4) (even x even) m(x) = (x)(x*) (odd x odd) Division of Compound Functions Compound Function Resulting Function (Odd/Even) k(x) = (x2) / (x3) (even / odd) 1(x) = (x2) / (x4) (even / even) m(x) = (x) / (x*) (odd / odd)