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226

Mechanics

DegSine of

3

4

5

6

7

8

9

10

11I 2

IZ

-4

-5

16

>7

18

Parts.

1743

3483

5 2 336975871510452121861 39 1 7-564317364

D.l Parts.19J3255620212223

34202 ^

35 8 36j393746040

. 39°73 4!244°673i4 225:42261143

2643837:44 69465,

27,45399'45;70710.6328 46947 46171933^4190802948480.47,73135165

Parts.

60181

61566

62932

64278

65605

66913

68199

Parts.

81915

82903

83867

84804

85716

86602

8746

8829.

89106

89879

90630

9-354

20791 30,50000487431^66' .

22495!31,5-503 49 75470 67 9205024192,32^52991:50 7660468^92718

25881:33 54463 I 51 777 14699335827563 34 ^ 55919,52 78801 70.9396929237^35 57357 53 79863 7 - 19455 -30901'36 58778,54 80901 72,95105

D.

Parts.

73

95630

74

96126

75

96592

76

97029

77

97437

78

97814

79

98162

80

98480

81

98768

82

99026

83

99254

84

99452

85

99619

86

99756

87

99862

88

99939

89

99984

90

IOOOOO

25. The Use of this Table will be obvious from twoor three Examples. It was observed, that the Power isto the Weight it sustains on any Inclined Plane IC, asthe Height of the Plane IL to the Length thereof IC ythat is, as the Sine of the Plane’s Inclination to the RadiusSuppose the Angle of Inclination ICE = 40 Degrees,then will the Sine IL be equal to 64.278, and the Ra-dius CI — to 100000, which Numbers are as 64 to100 ; therefore 100 Pounds will be sustained on the In-clined Plane by a Power equal to 64 Pounds nearly.

26. Again; since EC = 100000 represents the cen-trifugal Force under the Equator, then will IM = 76604(the Sine of 50 Degrees, and Co-Sine of 40) be as thesaid Force in the Latitude of 40 Degrees : WhichNumbers are as 1000 to 766; and such is the Propor-tion of the Forces in those two Places.

27. In the same Manner, if the Radius CD — 100000express the Force of any <Hr eft Stroke , then will theSine IL—64278 be expressive of the Force of an obliqueStroke in the Direction F C, every Thing else beingequal.

28. Again ; since the Force of a direct Stroke is ex-prefs’d by CD = 100000, if it were required to findthe Angle of Obliquity, such that the Force of the

Stroke