Mathematics at Work: Practical Applications of Arithmetic, Algebra, Geometry, Trigonometry and Logarithms to the Step-by-step Solutions of Mechanical Problems, with Formulas Commonly Used in Engineering Practice, Standard Reference Tables and a Concise Review of Basic Mathematical PrinciplesIndustrial Press, 1949 |
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Σελίδα 27-131
... Find its diameter . d = 1.128 √A = 1.128 √16.8 = 1.128 X 4.099 = 4.624 inches . Circular Sector . The radius of a circle is 11⁄2 inch , and angle a of a sector of the circle is 60 degrees . Find the area of the sector and the length ...
... Find its diameter . d = 1.128 √A = 1.128 √16.8 = 1.128 X 4.099 = 4.624 inches . Circular Sector . The radius of a circle is 11⁄2 inch , and angle a of a sector of the circle is 60 degrees . Find the area of the sector and the length ...
Σελίδα 27-135
... Find its volume . Volume = V = s3 = 9.53 = 9.5 X 9.5 X 9.5 = 857-375 cubic inches . The volume of a cube is 231 cubic inches . What is the length of the side ? s = √ √ = √ 231 = 6.136 inches . Square Prism . - S = In a square prism ...
... Find its volume . Volume = V = s3 = 9.53 = 9.5 X 9.5 X 9.5 = 857-375 cubic inches . The volume of a cube is 231 cubic inches . What is the length of the side ? s = √ √ = √ 231 = 6.136 inches . Square Prism . - S = In a square prism ...
Σελίδα 27-139
... Find its radius . 7 = 0.6204 64 = 0.6204 X 4 = 2.4816 inches . Spherical Sector . - Find the volume of a sector of a sphere 6 inches in diam- eter , the height h of the sector being 1.5 inch . Also find length of chord c . Here 3 , and ...
... Find its radius . 7 = 0.6204 64 = 0.6204 X 4 = 2.4816 inches . Spherical Sector . - Find the volume of a sector of a sphere 6 inches in diam- eter , the height h of the sector being 1.5 inch . Also find length of chord c . Here 3 , and ...
Περιεχόμενα
AlgebraThe Shorthand of Mathematics | 2-1 |
GeometryDefinitions and Principles Commonly Applied | 2-31 |
TrigonometryFundamentals Utilized in Solving Practical | 10 |
Πνευματικά δικαιώματα | |
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Συχνά εμφανιζόμενοι όροι και φράσεις
90 degrees Analysis of Problem axis chord circular segment common logarithms compound angle computed convergent Cosec cosine of required cubic decimal Degrees and function denominator Derivation of Formula distance divided divisor driver equal equation Example factor find angle Find Radius fraction Free Body Diagram function at bottom function at top given number greatest common divisor hence horsepower hypotenuse intersection Law of Sines least common multiple length load mantissa method minutes at left minutes at right multiplied Natural Trigonometric Functions number of teeth pitch diameter plane planet gear pounds per square quadratic equation radians ratio right-angled triangle rotation Secant Cosec Secant Vrs shaft shown in Fig side Solution solved Square Cube square inch Step Substituting the equivalent T₁ tangent taper thread train arm Trigonometric Functions velocity versed sine vertical W₁ weight