Cambridge problems proposed by the moderators to the candidates for mathematical honors at the general examination, 1843, Tom 21843 - 30 |
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Cambridge Problems Proposed by the Moderators to the Candidates for ... Exam Papers Cambridge Univ Podgląd niedostępny - 2016 |
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asymptotes axes axis centre of gravity circle conjugate diameters cosine curve cylinder determine developable surface diagonal double curvature dx a² ecliptic elastic string ellipse ellipsoid equal equilibrium Find dy Find the centre find the condition Find the equation Find the position Find the ratio fixed point fluid forces act fraction function given plane given point harmonic mean inclined plane January least common multiple MATHEMATICS AND NATURAL meridian minimum Moon's motion NATURAL PHILOSOPHY north polar distance number of terms orbit oscillations osculating plane parabola parallel parallelograms particle point of contact pole pressure projection prove the formula pulley PURE MATHEMATICS QUESTIONS IN PURE r₁ radii radius of curvature radius vector rays refracted rest right angle right-angled triangle roots segment shew smooth horizontal plane sphere spherical triangles surface tangents temperature touch vertex vertical plane x y z
Popularne fragmenty
Strona 3 - The third, viz. that the squares of the periodic times are proportional to the cubes of the mean distances...
Strona 10 - But when a solid angle is formed by three plane angles, the sum of any two of them is greater than the third (Prop.
Strona 10 - Triangles and parallelograms of the same altitude are to one another as their bases.
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Strona 1 - To express the cosine of an angle of a spherical triangle in terms of the sines and cosines of the sides. Let ABC be a spherical triangle, O the centre of the sphere.
Strona 8 - A Screw of Archimedes is capable of turning freely round its axis, which is fixed in a vertical position ; a heavy particle is placed at the top of the tube and runs down through it; determine the whole angular velocity communicated to the screw.