## Amplitude Sentence Examples

- The 24-hour term is very variable both as regards its
**amplitude**and its phase angle (and so [[Table Iv]]. - The 12-hour term is much less variable, especially as regards its phase angle; its
**amplitude**shows distinct maxima near the equinoxes. - Holfmann, from observations on the
**amplitude**of saturation currents, deduce q =4 as a mean value. - The
**amplitude**of the signals can be varied in several ways, either by a shunt across the electromagnet, or by altering the tension of the controlling springs or by altering the air gap between electromagnets and armatures. - When electric oscillations are set up in an open or closed electric circuit having capacity and inductance, and left to themselves, they die away in
**amplitude**, either because they dissipate their energy as heat in overcoming the resistance of the circuit, or because they radiate it by imparting wave motion to the surrounding ether. - In both cases the
**amplitude**of the oscillations decreases more or less rapidly. - When this is the case the
**amplitude**of the potential difference of the surfaces of the tubular condenser becomes a maximum, and this is indicated by connecting a vacuum tube filled with neon to the surfaces of the condenser. - Neither of them seemed to recognize anything as important except pitch and
**amplitude**, and Reis thought the**amplitude**was to some extent obtained by the varying length of contact in the transmitting instrument. - The component vibrations at P due to the successive zones are thus nearly equal in
**amplitude**and opposite in phase (the phase of each corresponding to that of the infinitesimal circle midway between the boundaries), and the series which we have to sum is one in which the terms are alternately opposite in sign and, while at first nearly constant in numerical magnitude, gradually diminish to zero. - The effects due to each of these rings are equal in
**amplitude**and of phase ranging uniformly over half a complete period. - Accordingly, the
**amplitude**of the resultant will be less than if all its components had the same phase, in the ratio +17r -17r or 2: 7. - Now 2 area 17r=2Xr; so that, in order to reconcile the
**amplitude**of the primary wave (taken as unity) with the half effect of the first zone, the**amplitude**, at distance r, of the secondary wave emitted from the element of area dS must be taken to be dS/Xr (1) By this expression, in conjunction with the quarter-period acceleration of phase, the law of the secondary wave is determined. - That the
**amplitude**of the secondary wave should vary as r1 was to be expected from considerations respecting energy; but the occurrence of the factor A1, and the acceleration of phase, have sometimes been regarded as mysterious. - If, however, the primary wave be spherical, and of radius a at the wave-front of resolution, then we kno* that at a distance r further on the
**amplitude**of the primary wave will be diminished in the ratio a:(r+a). - If on the other hand the number of zones be odd, the effects conspire; and the illumination (proportional to the square of the
**amplitude**) is four times as great as if there were no obstruction at all. - (1); and for the intensity, represented by the square of the
**amplitude**, 1 2 [fJsin f +?2 fC? ? - The phase of the resultant
**amplitude**is the same as that due to the central secondary wave, and the discrepancies of phase among the components reduce the**amplitude**in the proportion l ` dri): 3? - At the central point there is still complete agreement of phase; but the
**amplitude**is diminished in the ratio of a: a+d. - The effect of each of the elements of the grating is then the same; and, unless this vanishes on account of a particular adjustment of the ratio a: d, the resultant
**amplitude**becomes comparatively very great. - We have now to consider the
**amplitude**due to a single element, which we may conveniently regard as composed of a transparent part a bounded by two opaque parts of width id. - Hence, in accordance with the rule for compounding vector quantities, the resultant vibration at B, due to any finite part of the primary wave, is represented in
**amplitude**and phase by the chord joining the extremities of the corresponding arc (U2-0.1). - The
**amplitude**is thus subject to fluctuations, which increase as the shadow is approached. - In mechanics, the
**amplitude**of a wave is the maximum ordinate. - The
**amplitude**of the phase is 1ï¿½1 magnitude; and the absence of any stationary interval at minimum proves the eclipse to be partial, not annular. - Methods of measuring the
**amplitude**in sound waves in air have been devised and will be described later. - That which differentiates a note sounded on one instrument from the same note on another instrument, depends neither on
**amplitude**nor on frequency or wave-length. - Thus Mach found an
**amplitude**0 2 cm. - The
**amplitude**in the pipe was certainly much greater than in the issuing waves. - The maximum particle velocity is 21rna (where n is the frequency and a the
**amplitude**), or 27raU/X. - A (iI) We may find here the value of this when we have a train of waves in which the displacement is represented by a sine curve of
**amplitude**a, viz. - If the two forks have the same frequency, it is easily seen that the figure will be an ellipse (including as limiting cases, depending on relative
**amplitude**and phase, a circle and a straight line). - Another important result of the investigation was that the phase of vibration of the fork was not altered by bowing it, the
**amplitude**alone changing. - The three characteristics of a longitudinal periodic disturbance are its
**amplitude**, the length after which it repeats itself, and its form, which may be represented by the shape of the displacement curve. - Now the
**amplitude**evidently corresponds to the loudness, and the length of period corresponds to the pitch or frequency. - The velocity perpendicular to the axis of any point on the curve at a fixed distance x from 0 is dy_ (I ]) at A A The acceleration perpendicular to the axis is d2y = 2 2 dt 2 - A 2 sin A (x - Ut) The maximum pressure excess is the
**amplitude**of ("6= Eu /U _ (E/U)dy/dt. - The maximum velocity of a particle in the wave-train is the
**amplitude**of dy/dt. - Further, the same harmonics with the same
**amplitude**will always be present. - V i brat i ons thus excited are termed forced vibrations, and their
**amplitude**is greater the more nearly the period of the applied force approaches that of the system when vibrating freely. - In the other, the waves produce a measurable effect on a vibrating system of the same frequency, and the
**amplitude**in the waves can be deduced. - The first may be illustrated by Lord Rayleigh's experiments to determine the
**amplitude**of vibration in waves only just audible (Sound, ii. - This rate of loss for each
**amplitude**was determined (i) when the fork was vibrating alone, and (2) when a resonator was placed with its mouth under the free ends of the fork. - The
**amplitude**of the fork was observed when the sound just ceased to be audible at 27.4 metres away, and the rate of energy emission from the resonator was calculated to be 42 . - The result was an
**amplitude**of 1.27 X 107 cm. - When the plate vibrated the mirror was vibrated about the fixed edge, and the image of a reflected slit was broadened out into a band, the broadening giving the
**amplitude**of vibration of the plate. - For minimum audible sounds Wien found a somewhat smaller value of the
**amplitude**than Rayleigh. - Let us suppose that two trains of sine waves of length A and
**amplitude**a are travelling in opposite directions with velocity U. - (25) The sum of the disturbance is obtained by adding (24) and (25) y = y l +y 2 = 2a cos Ut s i n 57 x, (26) At any given instant t this is a sine curve of
**amplitude**2a cos (27r/A)Ut, and of wave-length A, and with nodes at x = o, a A, A, ..., that is, there is no displacement at these nodes whatever the value of t, and between them the displacement is always a sine curve, but of**amplitude**varying between +2a and - 2a. - Each section then vibrates, and its
**amplitude**goes through all its values in time given by 21rUT/A =2r, or T =A/U, and the frequency is U/A. - The resultant with
**amplitude**I/-/2 that of (1). - If th' maximum pressure change is determined, the
**amplitude**is given by equation (20), viz.