Rankine, William John Macquorn, 1820-1872, Millar, W. J. (William J.) · London : C. Griffin and Co., Ltd. · leaf 458
37 that is, the line of action; and let C, P,, 02 P2, be the common per-pendiculars of the line of action and of the two axes respectively.Then at the given instant, the componentsalong the line P, P2 of the velocities of thepoints Pi, P2, are equal. Let i{, i.2) be theangles which that line makes… … which is the principle stated above. When the line of action is perpendicular in direction to bothaxes, then sin ^ = sin i2 = 1 ; and equation 1 becomes a,2 .(1 A.) When the axes are parallel, il = i.2. Let I be the point wherethe line of action cuts the plane of the two axes ; then the trianglesPI…
Mechanics, Applied · Mechanical engineering
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