The Calculus for Engineers

Cover The Calculus for Engineers
The Calculus for Engineers
John Perry
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142. Imagine the body to be retarded by a force which dw is proportional to its velocity, or b -j. . Observe that this acts as J acts, that is upwards, towards the position of equi- librium.
Hence we may write Wd^x, dx X Jdt^-^^dt^h^^ (^>- We shall presently see what law now connects x and t in this damped vibration.
143. Suppose that in the last exercise, when the body is displaced x feet downwards, its point of support B is also y feet below its old position. The spring is really only elongat
...ed by the amount x—y, and the restoring force is —y-^ • Con- sequently (1) ought to be Wd'x dx x_y J dt^^^Jt^jri ^'^^• Now imagine that the motion y is given as a function of the time, and we are asked to find ix; as a function of the time. Y gives rise to what we call a forced vibration. If 2/ = we have the natural vibrations only.
We give this, not for the purpose of solving it just now, although it is not difficult, but for the purpose of familiar- izing the student with differential equations and inducing him to translate them into ordinary language.


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