A Treatise of Practical Surveying: Which is Demonstrated from Its First Principles ... |
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Σελίδα 28
The sine , tangent , or secant of the complement of any arc , is called the co - sine
, co - tangent , or co - secant of the arc itself : thus FH is the sine , DI the tangent ,
and CI the secant of the arc DH : or they are the co - sine , co - tangent , or co ...
The sine , tangent , or secant of the complement of any arc , is called the co - sine
, co - tangent , or co - secant of the arc itself : thus FH is the sine , DI the tangent ,
and CI the secant of the arc DH : or they are the co - sine , co - tangent , or co ...
Σελίδα 78
In which you may observe , that each page is divided into 3 columns , the first and
last of which are minutes , and the intermediate ones contain the sines , tangents
, and secants , the upper and lower columns contain degrees , the column of ...
In which you may observe , that each page is divided into 3 columns , the first and
last of which are minutes , and the intermediate ones contain the sines , tangents
, and secants , the upper and lower columns contain degrees , the column of ...
Σελίδα 81
To find the secant by the help of a co - sine ; which may be found of great use
when a table of sines and tangents can only be had . From twice the radius ,
which is 20.00000 , take the co - sine , and the remainder will be the secant , ( by
theo .
To find the secant by the help of a co - sine ; which may be found of great use
when a table of sines and tangents can only be had . From twice the radius ,
which is 20.00000 , take the co - sine , and the remainder will be the secant , ( by
theo .
Σελίδα 82
To find a secant by the help of the sine and tangent . From the tangent added to
radius , take the sine , the remainder will be the secant , ( by theo , 24. part 7. )
EXAMPLE Required , the secant of 57o . 20 by help of the sine and tangent .
To find a secant by the help of the sine and tangent . From the tangent added to
radius , take the sine , the remainder will be the secant , ( by theo , 24. part 7. )
EXAMPLE Required , the secant of 57o . 20 by help of the sine and tangent .
Σελίδα 84
Which is Demonstrated from Its First Principles ... Robert Gibson. Plate V. 2. If one
leg AB be made the radius , and with it , on the point A , an arc be described ;
then BC is the tangent , and AC is the secant of the angle A , by def . 24 and 25.
fig ...
Which is Demonstrated from Its First Principles ... Robert Gibson. Plate V. 2. If one
leg AB be made the radius , and with it , on the point A , an arc be described ;
then BC is the tangent , and AC is the secant of the angle A , by def . 24 and 25.
fig ...
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Δεν εντοπίσαμε κριτικές στις συνήθεις τοποθεσίες.
Συχνά εμφανιζόμενοι όροι και φράσεις
acres angle Answer base bearing called centre chains chord circle Co-sec Co-sine Co-tang column contained decimal difference direct distance divided division draw drawn east edge equal EXAMPLE feet field field-book figures four four-pole fourth give given greater ground half height Hence inches laid land Lat Dep length less logarithm manner measure method multiplied needle object observe opposite parallel perches perpendicular plain plane Plate pole prob PROBLEM proportion quantity quotient radius reduce remainder right angles right line root scale Secant sect side sights sine square station suppose survey taken Tang tangent theo THEOREM third triangle triangle ABC true turn variation whence whole
Δημοφιλή αποσπάσματα
Σελίδα 25 - The circumference of every circle is supposed to be divided into 360 equal parts, called degrees ; and each degree into 60 equal parts, called minutes ; and each minute into 60 equal parts, called seconds ; and these into thirds, &c.
Σελίδα 207 - ... that triangles on the same base and between the same parallels are equal...
Σελίδα 40 - The angle in a semicircle is a right angle ; the angle in a segment greater than a semicircle is less than a right angle ; and the angle in a segment less than a semicircle is greater than a right angle.
Σελίδα 43 - Triangles upon equal bases, and between the same parallels, are equal to one another.
Σελίδα 103 - TO THEIR DIFFERENCE ; So IS THE TANGENT OF HALF THE SUM OF THE OPPOSITE ANGLES', To THE TANGENT OF HALF THEIR DIFFERENCE.
Σελίδα 31 - Figures which consist of more than four sides are called polygons ; if the sides are all equal to each other, they are called regular polygons. They sometimes are named from the number of. their sides, as a five-sided figure is called a pentagon, one of six sides a hexagon, &"c.
Σελίδα 31 - ... they are called regular polygons. They sometimes are named from the number of their sides, as a five-sided figure is called a pentagon, one of. six sides a hexagon, &c. but if their sides are not equal to each other, then they are called irregular polygons, as an irregular pentagon, hexagon, &c.
Σελίδα 45 - The hypothenuse of a right-angled triangle may be found by having the other two sides ; thus, the square root of the sum of the squares of the base and perpendicular, will be the hypothenuse. Cor. 2. Having the hypothenuse and one side given to find the other; the square root of the difference of the squares of the hypothenuse and given side will be the required side.
Σελίδα 265 - As the length of the whole line, Is to 57.3 Degrees,* So is the said distance, To the difference of Variation required. EXAMPLE. Suppose it be required to run a line which some years ago bore N. 45°.
Σελίδα 32 - Things that are equal to one and the same thing are equal to one another." " If equals be added to equals, the wholes are equal." " If equals be taken from equals, the remainders are equal.
Πληροφορίες βιβλιογραφίας
| Τίτλος | A Treatise of Practical Surveying: Which is Demonstrated from Its First Principles ... |
| Συγγραφέας | Robert Gibson |
| Έκδοση | 3 |
| Εκδότης | Lewis Nichols, 1806 |
| Πρωτότυπο από | το Πανεπιστήμιο του Μίτσιγκαν |
| Ψηφιοποιήθηκε στις | 26 Μάιος 2007 |
| Μέγεθος | 452 σελίδες |
| Εξαγωγή αναφοράς | BiBTeX EndNote RefMan |