# Elements of Geometry and Trigonometry: With Practical Applications

R.S. Davis & Company, 1862 - 490 Seiten
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### Inhalt

 RATIO AND PROPORTION 43 BOOK III 55 PROPORTIONS AREAS AND SIMILARITY OF FIGURES 76 PROBLEMS RELATING TO THE PRECEDING BOOKS 118 BOOK VI 142 SOLID GEOMETRY 165 BOOK VIII 184 THE SPHERE AND ITS PROPERTIES 214
 BOOK XII 281 BOOK XIII 301 BOOK XIV 311 TRIGONOMETRY 1 BOOK II 13 BOOK IV 61 BOOK V 72 165 77

 THE THREE ROUND BODIES 239 BOOK XI 253
 BOOK VI 105 Urheberrecht

### Beliebte Passagen

Seite 35 - 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.
Seite 57 - If two triangles have the three sides of the one equal to the three sides of the other, each to each, the triangles are congruent.
Seite 117 - Through a given point to draw a straight line parallel to a given straight line, Let A be the given point, and BC the given straight line : it is required to draw through the point A a straight line parallel to BC.
Seite 50 - If any number of magnitudes 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; then will A : B : : A + C + E : B + D + F.
Seite 77 - Two rectangles having equal altitudes are to each other as their bases.
Seite 158 - 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.
Seite 313 - FRACTION is a negative number, and is one more tftan the number of ciphers between the decimal point and the first significant figure.
Seite 314 - The logarithm of any POWER of a number is equal to the product of the logarithm of the number by the exponent of the power. For let m be any number, and take the equation (Art.
Seite 100 - The areas of two triangles which have an angle of the one equal to an angle of the other are to each other as the products of the sides including the equal angles. A D A' Hyp. In triangles ABC and A'B'C', To prove AABC A A'B'C' A'B' x A'C ' Proof. Draw the altitudes BD and B'D'.
Seite 244 - RULE. — Multiply the base by the altitude, and the product will be the area.