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and the two superimposed waves interfere. All this is shown with great effectiveness
by analyzing the flames of the manometric capsules with a system of rotating
mirrors.
When the lengths of the two branches are equal or differ by a whole wavelength
number, the waves that have travelled through them come out in phase and
the flames of the manometric capsules, analyzed by means of the rotating
mirrors, present equally-spaced teeth but in those of the common burner
the teeth are higher than in the other two.
When the lengths of the two branches differ by an odd number of half-wavelengths,
the waves that have travelled through them come out in opposition, the flame
of the common burner appears immobile and the image reflected by the mirrors
appears as a continuous stripe, while the flames of the other two burners
oscillate and the images in the mirrors are grooved stripes in which a groove
of one corresponds to a tooth of the other.
Also quite widespread are the models of the Quincke tube in which the ends
of the two U-shaped branches come back together into one and the same tube
through which the interference can be observed both subjectively, by placing
the eye close to the outlet, and objectively, with the aid of a manometric
capsule and a system of rotating mirrors.
When the lengths of the two branches are the same, or differ by a whole
wavelength number, the exiting waves are in phase and the ear hears an intense
sound which, by slowly lengthening or shortening the movable branch, becomes
softer and softer until it disappears when the lengthening or shortening
becomes a half-wavelength.
Once the wavelength has been measured with the Quincke tube, it is possible
to calculate its propagation speed if the frequency of the sound used is
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