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PROBLEM IX.

To meafure heights and difiances by the geometrical square.

When the plane is horizontal, the inftrument is to be fupported and placed horizontally at any point A, and it is to be turned till the remote point F, whofe diftance is to be meafured, is feen through the fixed fights; then turn the dex, till, through the fights upon it, you see any acceffible object B; then place the inftrument at the point B, directing the fixed fights to the firft ftation A, and the moveable ones to the point F; and if the index cut the reclined fide of the fquare, as in the point E, then, from fimilar triangles, ES: SB :: as BA : AG; but if the index cut the right fide of the square K, it will be BR: RK:: BA: AF. In either of thefe cafes, the diftance required may be found by the rule of three*.

Perpendicular heights, when acceffible, may be obtained by the quadrant only. For example, If you wanted the height of a house, tree, &c. approach towards or retire from the object, till it fubtends an angle of 45°; then fhall the height of the object be equal to its horizontal diftance. Euclid, I. 6.

A fimilar obfervation may be made of the other inftruments used for heights and distances; but this, and many more, will daily occur in practice.

* The fide DE is called the right fide, E the reclined fide.

TABLES.

CONTAINING,

I. A TABLE OF THE LOGARITHMS OF NUMBERS FROM I TO 10000.

II. A TABLE OF LOGARITHMIC SINES, TANGENTS, SECANTS, AND VERSED SINES, TO EVERY Degree and MinutE OF THE QUADRANT.

III. A TABLE OF LOGARITHMIC SINES, TANGENTS, AND SECANTS, TO EVERY POINT, HALF POINT, AND QUARTER POINT OF THE COMPASS,

A TABLE of the LOGARITHMS of NUMBERS from 1 to 10000,

Log. N°. Log.

Log N°. Log. (N°. Log.
1C.00000 211.32222 411.61278 61 1.78533 811.90848
20.30103 22 1.34242 42 1.62325 62 1.79239 821.91381
30.47712 23 1.36173 43 1.63347 631.79934 83 1.91908
40.60206 24 1.38021 441.64345 641.80618 84 1.92428
50.69897 251.39794 45 1.65321
60.77815 26 1.41497 461.66276 66 1.81954
70.84510 271.43136 47 1.67220 671.82607 871.93952
80.90309 28 1.44786 48 1.68124 68 1.83251 881.94448
90.95424 29 1.46240 49 1.69029 69 1.83885 891.94939
101.00000 301-47712 50 1.69897 701.84510 901.95424

65 1.81291

851.92942
861.
1.93450

111.04139 311.49136 511.70757 71 1.85126 911.95904
121.07918 32 1.50515 521.71600 72 1.85733 921.96379
131.11394 33 1.51851 531.72428 731.86332 931.96848
141.14613 341.53148 541.73239 74 1.86923 941.97313
15 1.17609 351.54407 55 1.74036 751.87506 9597772
16 1.20412 36|1.55630 561.74819 761.88081 901.98227
171.23045 371.5682c 571.75587 771.88649 971.98677
181.25527 381.57978 581.76343 781.89209 981.99123
19 1.27875 39 1.5910 59 1.77085 791.89763 991-99563
201.3010 401.6020 601.7781 801.903091622.00000

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