 The Component of a force in any direction, sometimes called the Effective Component in that direction, is therefore found by multiplying the magnitude of the force by the cosine of the angle between the directions of the force and the component The remaining...  Elements of Natural Philosophy - Page 45by William Thomson Baron Kelvin, Peter Guthrie Tait - 1902 - 295 pagesFull view - About this book
 | Peter Guthrie Tait - 1865 - 394 pages
...hold for velocities ; so that, with the substitution of force for velocity, § 10 is still true. 52. The Component of a force in any direction, sometimes...multiplying by the cosine of the angle concerned. The magnitude of the resultant of two, or of three, forces in directions at right angles to each other,... | |
 | William Thomson Baron Kelvin, Peter Guthrie Tait - Calculators - 1867 - 914 pages
...sometimes Effective called the Effective Conqwncnt in that direction, is therefore !!?™fo£".lt found hy multiplying the magnitude of the force by the cosine...parallel to three lines at right angles to each other ; '•ach such resolution being effected by multiplying by the cosine of the angle concerned. 229.... | |
 | Peter Guthrie Tait, William John Steele - Dynamics of a particle - 1871 - 462 pages
...hold for velocities ; so that, with the substitution of force for velocity, § 10 is still true. 57. The Component of a force in any direction, sometimes...multiplying by the cosine of the angle concerned. • The magnitude of the resultant of two, or of three, forces in directions at right angles to each... | |
 | Peter Guthrie Tait - 1878 - 480 pages
...hold for velocities; so that, with the substitution of force for velocity, § 10 is still true. 57. The Component of a force in any direction, sometimes...parallel to three lines at right angles to each other; such resolution being effected by multiplying by the of the angle concerned. The magnitude of the resultant... | |
 | Peter Guthrie Tait, William John Steele - Dynamics of a particle - 1878 - 438 pages
...hold for velocities; so that, with the substitution of force for velocity, § 10 is still true. 57. The Component of a force in any direction, sometimes...parallel to three lines at right angles to each other ; fach such resolution being effected by multiplying by the cosine of the angle concerned. The magnitude... | |
 | William Thomson Kelvin (1st baron), Peter Guthrie Tait - Mechanics, Analytic - 1879 - 564 pages
...27, are still true. Effective 228. In rectangular resolution the Component of a force in of» force" any direction, (sometimes called the Effective Component...multiplying by the cosine of the angle concerned. neometricai 229. The point whose distances from three planes at right prpMrnTnnry angles to one another... | |
 | William Thomson Baron Kelvin, Peter Guthrie Tait - Mechanics, Analytic - 1888 - 569 pages
...27, are still true. Effective 228. In rectangular resolution the Component of a force in of^forTe 1 ^ any direction, (sometimes called the Effective Component...and the component. The remaining component in this ease is perpendicular to the other. It is very generally convenient to resolve forces into components... | |
 | William Elwood Byerly - 1888 - 284 pages
...(2) The effect of a force in producing acceleration in any direction not its own, is the product of the magnitude of the force by the cosine of the angle between the two directions; or, in other words, it is the projection of the line representing the force in direction... | |
 | William Thomson Baron Kelvin, Peter Guthrie Tait - Calculators - 1890 - 536 pages
...the substitution of force for velocity, §§ 26, 27, are still true. 228. In rectangular resolution the Component of a force in any direction, (sometimes...multiplying by the cosine of the angle concerned. 229. The point whose distances from three planes at right pr.'u£?n»ry angles to one another are respectively... | |
 | Peter Guthrie Tait - Dynamics - 1895 - 390 pages
...The "component" of a force in any direction is therefore found by multiplying the magnitude of tne force by the cosine of the angle between the directions...multiplying by the cosine of the angle concerned. The magnitude of the resultant of two or of three forces in directions at right angles to each other... | |
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