Two independent harmonic oscillators of equal mass are oscillating about the origin with angular frequencies $$\omega_1$$ and $$\omega_2$$ and have total energies $$E_1$$ and $$E_2$$, respectively. The variations of their momenta p with positions x are shown in the figures. If $$\frac{a}{b} = n^2$$ and $$\frac{a}{R} = n$$, then the correct equation(s) is(are)

A

$$E_1 \omega_1 = E_2 \omega_2$$

B

$$\frac{\omega_2}{\omega_1} = n^2$$

C

$$\omega_1 \omega_2 = n^2$$

D

$$\frac{E_1}{\omega_1} = \frac{E_2}{\omega_2}$$