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" Cor. 1. Hence, the line which bisects the vertical angle of an isosceles triangle, bisects the base. "
The Elements of Coordinate Geometry: In Three Parts: 1. Cartesian Geometry ... - Página 256
de De Volson Wood - 1882 - 333 páginas
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A pocket encyclopædia, or library of general knowledge

Edward Augustus Kendall - 1811 - 458 páginas
...coincided with the triangle ABD in all its parts. The corollaries to this theorem are : (1.) That the line which bisects the vertical angle of an isosceles triangle, bisects the base, and is perpendicular to it. (2.) That every equilateral triangle is likewise equiangular, (it.) If...
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Pocket Encyclopedia: Or, A Dictionary of Arts, Sciences, and ..., Volume 3

Edward Augustus Kendall - 1811 - 516 páginas
...coincided with the triangle ABD in all its parts. The corollaries to this theorem are : (1.) That the line which bisects the vertical angle of an isosceles triangle, bisects the base, and is perpendicular to it. (3.) That every equilateral triangle is likewise equiangular. (3.) If the...
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The First Six Books with Notes

Euclid - 1822 - 222 páginas
...and therefore the base and vertical angle are bisected. Cor. 2. It is evident that the right line, which bisects the vertical angle of an isosceles triangle, bisects the base and is perpendicular to it ; and that the right line drawn from the vertical angle, bisecting the....
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A Course of Mathematics: For the Use of Academies as Well as ..., Volume 1

Charles Hutton - 1831 - 660 páginas
...respecta (th. 1) ; and consequently the angle л equal to the angle в. af. D. Carol. 1. Hence the line which bisects the vertical angle of an isosceles triangle, bisects the base, and is also perpendicular to it. Carol. 2. Hence too it appears, that every equilateral triangle, is...
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The Mechanic's Calculator, Or Workman's Memorial Book ...

William Grier - 1832 - 366 páginas
...side AC equal to the side BC; then will the angle B be equal to the angle A. — (Fig. ft) The line which bisects the vertical angle of an isosceles triangle, bisects the base, and is also perpendicular to it. Kvery equilateral triangle, is also equiangular, or has all its angles...
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The First Six Books of the Elements of Euclid: With Notes

Euclid - 1833 - 216 páginas
...and therefore the base and vertical angle are bisected. Cor. 2. It is evident that the right line, which bisects the vertical angle of an isosceles triangle, bisects the base and is perpendicular to it ; and that the right line drawn from the vertical angle, bisecting the base,...
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Library of Useful Knowledge: Geometry plane, solid, and spherical [by Pierce ...

1835 - 684 páginas
...of the equal angles А В С, А С В, is equal to two right angles (2.). Cor. 3. The straight line which bisects the vertical angle of an isosceles triangle, bisects the base at right angles : and conversely, the straight line which bisects the base at right angles, passes...
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Euclid's Elements of plane geometry [book 1-6] with explanatory appendix ...

Euclides - 1840 - 192 páginas
...the category of the figure immediately preceding. SUPPLEMENTARY PROPOSITIONS. 1 . The straight line which bisects the vertical angle of an isosceles triangle, bisects the base, and is perpendicular to it. (Pr. 4.) 2. The straight line which bisects the base of an isosceles triangle,...
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The Mechanic's Calculator: Comprehending Principles, Rules, and Tables in ...

William Grier - 1842 - 320 páginas
...ABC have the side AC equal to the side BC ; then will the angle B be equal to the angle A. The line which bisects the vertical angle of an isosceles triangle, bisects the base, and is also perpendicular to it. Every equilateral triangle, is also equiangular, or has all its angles...
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A collection of examples in pure and mixed mathematics, with hints and ...

Alfred Wrigley - 1845 - 222 páginas
...Geometry of Cape's Course (znd edition), on which the proof chiefly depends. 1 . The straight line which bisects the vertical angle of an isosceles triangle, bisects the base, and is perpendicular to it. (Euclid, i. 4. Cape, i. 6.) 2. The straight line which bisects the base...
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