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Solve the following problem using Python, implementing the functions described below, one line at a time
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Description:
 def observations_np(self, boundary=20):
 """Pads the observations in all the trajectories and returns them. Args: boundary: integer, Observations will be padded to (n * boundary) + 1 where n is an integer. Returns: a tuple(padded_observations, time_steps), with shapes: padded_observations: (self.batch_size, n * boundary + 1) + OBS time_steps: integer list of length = self.batch_size """

    list_observations_np_ts = [t.observations_np for t in self.trajectories]
    # Every element in `list_observations_np_ts` is shaped (t,) + OBS
    OBS = list_observations_np_ts[0].shape[1:]  # pylint: disable=invalid-name

    num_time_steps = [t.num_time_steps for t in self.trajectories]
    t_max = max(num_time_steps)
    # t_max is rounded to the next multiple of `boundary`
    boundary = int(boundary)
    bucket_length = boundary * int(np.ceil(float(t_max) / boundary))

    def padding_config(obs):
      # We're padding the first axis only, since that is the time-step.
      num_to_pad = bucket_length + 1 - obs.shape[0]
      return [(0, num_to_pad)] + [(0, 0)] * len(OBS)

    return np.stack([
        np.pad(obs, padding_config(obs), "constant")
        for obs in list_observations_np_ts]), num_time_steps