Elements of Plane and Spherical Trigonometry: With Practical ApplicationsR. S. Davis, 1861 - 490 páginas |
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Página 18
... Tang . | D. 0 0.000000 10.000000 1 6.463726 5017.17 .000000 .00 0.000000 6.463726 Cotang . I Infinite . 60 5017.17 ... Tang . M. M. I Sine . D. Cosine . D. | Tang 89 ° 18 0 ° LOGARITHMIC SINES , COSINES ,
... Tang . | D. 0 0.000000 10.000000 1 6.463726 5017.17 .000000 .00 0.000000 6.463726 Cotang . I Infinite . 60 5017.17 ... Tang . M. M. I Sine . D. Cosine . D. | Tang 89 ° 18 0 ° LOGARITHMIC SINES , COSINES ,
Página 19
With Practical Applications Benjamin Greenleaf .289773 107.21 Cosine.D . | Tang . 9.995753 .30 9.147803 10.824638 .823776. M. I Sine . D. Cosine . D. | Tang . I D. | Cotang . I 0 8.241855 119.63 9.999934 .04 8.241921 119.67 11.758079 60 ...
With Practical Applications Benjamin Greenleaf .289773 107.21 Cosine.D . | Tang . 9.995753 .30 9.147803 10.824638 .823776. M. I Sine . D. Cosine . D. | Tang . I D. | Cotang . I 0 8.241855 119.63 9.999934 .04 8.241921 119.67 11.758079 60 ...
Página 20
... Tang . | D. Cotang . 0 8.542819 60.04 9.999735 .07 8.543084 60.12 11.456916 60 1 .546422 59.55 .999731 .07 .546691 59.62 .453309 59 2 .549995 59.06 .999726 .07 .550268 59.14 .449732 58 3 .553539 58.58 .999722 .08 .553817 58.66 .446183 ...
... Tang . | D. Cotang . 0 8.542819 60.04 9.999735 .07 8.543084 60.12 11.456916 60 1 .546422 59.55 .999731 .07 .546691 59.62 .453309 59 2 .549995 59.06 .999726 .07 .550268 59.14 .449732 58 3 .553539 58.58 .999722 .08 .553817 58.66 .446183 ...
Página 21
... Tang . | D. Cotang . 9.999404 .11 8.719396 40.17 11.280604 60 .999398 .11 .721806 39.95 .278194 59 .999391 .11 .724204 39.74 .275796 58 .725972 39.41 .999384 .11 .726588 39.52 .273412 57 .728337 39.19 .999378 .11 .728959 39.30 .271041 ...
... Tang . | D. Cotang . 9.999404 .11 8.719396 40.17 11.280604 60 .999398 .11 .721806 39.95 .278194 59 .999391 .11 .724204 39.74 .275796 58 .725972 39.41 .999384 .11 .726588 39.52 .273412 57 .728337 39.19 .999378 .11 .728959 39.30 .271041 ...
Página 22
... Tang . I D. 8.844644 30.19 Cotang . 11.155356 60 1 .845387 29.92 .998932 .15 .846455 30.07 .153545 59 23 .847183 ... Tang . M. M. I Sine . D. Cosine . D. | Tang 859 22 4 ° LOGARITHMIC SINES , COSINES ,
... Tang . I D. 8.844644 30.19 Cotang . 11.155356 60 1 .845387 29.92 .998932 .15 .846455 30.07 .153545 59 23 .847183 ... Tang . M. M. I Sine . D. Cosine . D. | Tang 859 22 4 ° LOGARITHMIC SINES , COSINES ,
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Términos y frases comunes
A B C ABCD adjacent angles altitude angles ACD angles equal base bisect centre chord circle circumference cone convex surface cosec cosine Cotang diagonal diameter distance divided drawn equal angles equal Prop equiangular equilateral equivalent exterior angle feet four right angles frustum gles greater half the sum homologous homologous sides hypothenuse inches included angle inscribed less Let ABC line A B logarithm mean proportional multiplied parallelogram parallelopipedon perimeter perpendicular polyedron prism PROPOSITION pyramid quadrilateral radii radius ratio rectangle regular polygon right angles Prop right-angled triangle Scholium secant secant line segment side A B side BC similar slant height solidity solve the triangle sphere spherical triangle Tang tangent THEOREM triangle ABC trigonometric functions vertex
Pasajes populares
Página 17 - All the interior angles of any rectilineal figure, together with four right angles, are equal to twice as many right angles as the figure has sides.
Página 57 - If two triangles have two angles of the one equal to two angles of the other, each to each, and also one side of the one equal to the corresponding side of the other, the triangles are congruent.
Página 155 - The convex surface of the cylinder is equal to the circumference of its base multiplied by its altitude (Prop.
Página 28 - If any number of quantities are proportional, any antecedent is to its consequent as the sum of all the antecedents is to the sum of all the consequents. Let a : b = c : d = e :f Now ab = ab (1) and by Theorem I.
Página 118 - The radius of a sphere is a straight line, drawn from the centre to any point of the...
Página 98 - If a straight line is perpendicular to each of two straight lines at their point of intersection, it is perpendicular to the plane of those lines.
Página 144 - The convex surface of this prism is equal to the perimeter of its base multiplied by its altitude, AG (Prop.
Página 176 - Find the area of the sector having' the same arc with the segment, and also the area of the triangle formed by the chord of the segment and the radii of the sector. Then...
Página 14 - Straight lines which are parallel to the same line are parallel to each other. Let the straight lines AB, CD be each parallel to the line EF ; then are they parallel to each other.
Página 95 - STRAIGHT line is perpendicular to a plane, when it is perpendicular to every straight line which it meets in that plane.