Elements of Geometry: With, Practical Applications |
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Σελίδα 13
The magnitude of the circumference has nothing to do with the magnitude of the
angles , since their magnitudes depend wholly upon the fractional parts of the
whole angular space about the centre C. ( 19. ) In the useful arts , all cutting tools
...
The magnitude of the circumference has nothing to do with the magnitude of the
angles , since their magnitudes depend wholly upon the fractional parts of the
whole angular space about the centre C. ( 19. ) In the useful arts , all cutting tools
...
Σελίδα 17
This point is called the centre of the circle . One of the equal lines drawn from the
centre of a circle to its circumference , is called a radius . The line passing
through the centre , and terminating each way in the circumference , is called a ...
This point is called the centre of the circle . One of the equal lines drawn from the
centre of a circle to its circumference , is called a radius . The line passing
through the centre , and terminating each way in the circumference , is called a ...
Σελίδα 18
To produce a terminated straight line to any length . III . To describe the
circumference of a circle , from any centre , with any radius , or , in other words ,
at any distance from that centre . ( 26. ) Without the admission of the truth of 18
ELEMENTS ...
To produce a terminated straight line to any length . III . To describe the
circumference of a circle , from any centre , with any radius , or , in other words ,
at any distance from that centre . ( 26. ) Without the admission of the truth of 18
ELEMENTS ...
Σελίδα 32
III ; ) A the first BC , meeting AB , AC , at B and C ; and the second FH meeting DF
at F. With F as a centre , and a radius equal to the distance from B to C , describe
an arc ( Post . III , ) to meet FH at G. The line DG being drawn , will make the ...
III ; ) A the first BC , meeting AB , AC , at B and C ; and the second FH meeting DF
at F. With F as a centre , and a radius equal to the distance from B to C , describe
an arc ( Post . III , ) to meet FH at G. The line DG being drawn , will make the ...
Σελίδα 34
With A as a centre , with any A convenient radius , describe an arc ( Post . III , )
cutting BC in the two points D and F ; and with D and F B as centres , and with
equal radii , describe arcs ( Post . III , intersecting at G. Then AG being drawn ,
cutting ...
With A as a centre , with any A convenient radius , describe an arc ( Post . III , )
cutting BC in the two points D and F ; and with D and F B as centres , and with
equal radii , describe arcs ( Post . III , intersecting at G. Then AG being drawn ,
cutting ...
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Συχνά εμφανιζόμενοι όροι και φράσεις
ABCD altitude angle base bisect called centre chord circ circle circumference circumscribed coincide common cone consequently construction contained convex corresponding cylinder denote described diagonal diameter difference distance divided double draw equal equilateral equivalent exterior angle extremities figure follows formed four given gives greater hence included inscribed intersection join length less lines drawn magnitude manner mean measured measured by half meet multiplied opposite parallel parallel planes parallelogram parallelopipedon pass perimeter perpendicular plane plane MN polygon portion position prism PROBLEM produced Prop proportional PROPOSITION pyramid radii radius ratio rectangle remain respectively right-angles sector segment shown sides similar solid angle sphere spherical square straight line suppose surface taken tangent THEOREM third triangle ABC vertex VIII whole zone
Δημοφιλή αποσπάσματα
Σελίδα 231 - THE sphere is a solid terminated by a curve surface, all the points of which are equally distant from a point within, called the centre.
Σελίδα 147 - PROBLEM. To inscribe a circle in a given triangle. Let ABC be the given triangle : it is required to inscribe a circle in the triangle ABC.
Σελίδα 17 - A circle is a plane figure contained by one line, which is called the circumference, and is such, that all straight lines drawn from a certain point within the figure to the circumference are equal to one another.
Σελίδα 28 - If two sides and the included angle of the one are respectively equal to two sides and the included angle of the other...
Σελίδα 233 - The volume of a cylinder is equal to the product of its base by its altitude. Let the volume of the cylinder be denoted by V, its base by B, and its altitude by H.
Σελίδα 276 - THEOREM. Two triangles on the same sphere, or on equal spheres, are equal in all their parts, when they have each an equal angle included between equal sides. Suppose the side...
Σελίδα 120 - 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. D c A' D' Hyp. In triangles ABC and A'B'C', ZA = ZA'. To prove AABC = ABxAC. A A'B'C' A'B'xA'C' Proof. Draw the altitudes BD and B'D'.
Σελίδα 18 - If equals be added to unequals, the wholes are unequal. V. If equals be taken from unequals, the remainders are unequal. VI. Things which are double of the same, are equal to one another.
Σελίδα 232 - A spherical triangle is a portion of the surface of a sphere, bounded by three arcs of great circles.
Σελίδα 96 - Similar figures, are those that have all the angles of the one equal to all the angles of the other, each to each, and the sides about the equal angles proportional.
Πληροφορίες βιβλιογραφίας
| Τίτλος | Elements of Geometry: With, Practical Applications |
| Συγγραφέας | George Roberts Perkins |
| Εκδότης | D. Appleton and Company, 1850 |
| Πρωτότυπο από | Πανεπιστήμιο Χάρβαρντ |
| Ψηφιοποιήθηκε στις | 1 Μαρ. 2007 |
| Μέγεθος | 320 σελίδες |
| Εξαγωγή αναφοράς | BiBTeX EndNote RefMan |