A Compendium of facts and formulæ in pure mathematics and natural philosophyBell and Daldy, 1862 - 128 strán (strany) |
Vyhľadávanie v obsahu knihy
Výsledky 1 - 5 z 19.
Strana xiv
G. R. Smalley. APPENDIX . Abridged Tables . . PAGE Squares , Cubes , Square Roots , Cube Roots , Reciprocals 114 Prime Numbers and their Logarithms Lineal and Superficial Measure · 115 116 Comparison of French and English Weights and ...
G. R. Smalley. APPENDIX . Abridged Tables . . PAGE Squares , Cubes , Square Roots , Cube Roots , Reciprocals 114 Prime Numbers and their Logarithms Lineal and Superficial Measure · 115 116 Comparison of French and English Weights and ...
Strana 6
... ( Geom . mean ) 2 = n = = Arith . mean Piles of Balls . number of balls in a side of the base . number of courses . Number of balls in a triangular pile n = 6 ( n + 1 ) ( n + 2 ) . 43. Number of balls in a square pile = = 6 ALGEBRA .
... ( Geom . mean ) 2 = n = = Arith . mean Piles of Balls . number of balls in a side of the base . number of courses . Number of balls in a triangular pile n = 6 ( n + 1 ) ( n + 2 ) . 43. Number of balls in a square pile = = 6 ALGEBRA .
Strana 7
G. R. Smalley. 43. Number of balls in a square pile = = 12 + 22 + 32 + • n ( n + 1 ) ( 2n + 1 ) . 6 + n3 , 44. Number of balls in a rectangular pile n = 2/2 ( n + 1 ) ( 31 − n + 1 ) . = 6 - ( l and n being the number of balls in the ...
G. R. Smalley. 43. Number of balls in a square pile = = 12 + 22 + 32 + • n ( n + 1 ) ( 2n + 1 ) . 6 + n3 , 44. Number of balls in a rectangular pile n = 2/2 ( n + 1 ) ( 31 − n + 1 ) . = 6 - ( l and n being the number of balls in the ...
Strana 8
... square number is 5n , or 5n ± 1 . 58. Fermat's theorem , Nn- 1 1 = integer , n n being a prime number , and N prime to n . 59. Wilson's theorem , 1.2.3 ... n n being a prime number . 1 + 1 = integer , n INTEREST , DISCOUNT , AND ...
... square number is 5n , or 5n ± 1 . 58. Fermat's theorem , Nn- 1 1 = integer , n n being a prime number , and N prime to n . 59. Wilson's theorem , 1.2.3 ... n n being a prime number . 1 + 1 = integer , n INTEREST , DISCOUNT , AND ...
Strana 54
... square of the area of any plane surface is equal to the sum of the squares of the areas of its projections on the co - ordinate planes . SURFACES OF THE SECOND ORDER . DEFINITIONS . I. Sphere . The surface is such that every point in it ...
... square of the area of any plane surface is equal to the sum of the squares of the areas of its projections on the co - ordinate planes . SURFACES OF THE SECOND ORDER . DEFINITIONS . I. Sphere . The surface is such that every point in it ...
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A Compendium of facts and formulæ in pure mathematics and natural philosophy G. R. Smalley Úplné zobrazenie - 1862 |
Časté výrazy a frázy
A. J. Macleane angle Antique calf antique morocco Author axes axis body Brighton College Calf antique calf or morocco celestial sphere centre of gravity Church circle Cloth co-ordinates College Coloured containing cos² cosec Crown 8vo denotes direction distance dx dx earth's ellipse English Notes equal Equation Erskine Clarke F. A. PALEY Fcap fluid focal force Formulæ French gilt edges Greek Holy hyperbola Illustrations Imperial 16mo inches incidence intersection King Edward's School Latin Latus rectum length lens loga Logarithms Memoir oblique parabola parallel particle perpendicular Poems Post 8vo Prayers pressure Principle radius ratio rays refraction revised School Second Edition Series Sermons sphere spherical square straight line Strength of Materials Super royal 16mo TABLE tangent Third Edition triangle Trinity V₁ velocity vertical volume W. F. Hook weight دو وو
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