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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 bisine_wahwah_wave(frequency):
 """Emit two sine waves with balance oscillating left and right."""

  #
  # This is clearly intended to build on the bisine wave defined above,
  # so we can start by generating that.
  waves_a = bisine_wave(frequency)
  #
  # Then, by reversing axis 2, we swap the stereo channels. By mixing
  # this with `waves_a`, we'll be able to create the desired effect.
  waves_b = tf.reverse(waves_a, axis=[2])
  #
  # Let's have the balance oscillate from left to right four times.
  iterations = 4
  #
  # Now, we compute the balance for each sample: `ts` has values
  # in [0, 1] that indicate how much we should use `waves_a`.
  xs = tf.reshape(tf.range(_samples(), dtype=tf.float32), [1, _samples(), 1])
  thetas = xs / _samples() * iterations
  ts = (tf.sin(math.pi * 2 * thetas) + 1) / 2
  #
  # Finally, we can mix the two together, and we're done.
  wave = ts * waves_a + (1.0 - ts) * waves_b
  #
  # Alternately, we can make the effect more pronounced by exaggerating
  # the sample data. Let's emit both variations.
  exaggerated_wave = wave ** 3.0
  return tf.concat([wave, exaggerated_wave], axis=0)