OK, but I still don't quite follow why you think the lower frequency radiation has greater "pushing power". Pushing power per unit
what may be the key to any misunderstanding, I suppose. Let me try to work this through in stages, to see if I can understand what you may be saying.
If the material absorbing the radiation is a black body, i.e. does not reflect, scatter or transmit any of the incident photons, it will acquire all the momentum of the incident photons, in which case,
per photon, the momentum acquired will be proportional to frequency. That's what
@Polymath257 was saying. So in that scenario, the radiation pressure per photon for the 30GHz radiation will be 10 ⁵ x the pressure for the 300KHz radiation.
However if you compare two sources emitting the
same power, but one at 300KHz and one at 30GHz, the one with the low frequency radiation will obviously need to emit 10 ⁵ x the number of photons to do that - and then the momentum transfer, i.e. radiation pressure, from the two sources would be equal.
Now I suppose that, if we start to talk about absorbers that are
not black bodies, i.e. which reflect, scatter or transmit a proportion of the incident photons, then we may find, as with a radio antenna, there is a frequency dependence to the proportion of the photons they intercept and absorb.
Are you proposing that dust grains - or astronomical bodies - will be more efficient at absorbing the lower frequency radiation than the higher frequency?