Mathematics for Practical Men: Being a Common-place Book of Principles, Theorems, &c of Pure and Mixed Mathematics with Their ApplicationH.C. Baird, 1863 |
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Resultat 1-5 av 28
Side 5
... continued will give the same sum as before . 16621 Other Examples . 57 6475 77756 10376786 762 9830 3388 789632 5389 2764 9763 1589 97615 5937 90257 73 103823 25006 181164 11168080 SECTION III . - Subtraction of Whole Numbers ...
... continued will give the same sum as before . 16621 Other Examples . 57 6475 77756 10376786 762 9830 3388 789632 5389 2764 9763 1589 97615 5937 90257 73 103823 25006 181164 11168080 SECTION III . - Subtraction of Whole Numbers ...
Side 45
... continued . Thus 3 6 6 12 are in continued proportion . This is usually expressed thus ÷ 3 : 6 : 12 ; and the second term is called the mean proportional . In the case of equidifference , as 1297-4 , the sum of the extremes ( 12 and 4 ) ...
... continued . Thus 3 6 6 12 are in continued proportion . This is usually expressed thus ÷ 3 : 6 : 12 ; and the second term is called the mean proportional . In the case of equidifference , as 1297-4 , the sum of the extremes ( 12 and 4 ) ...
Side 52
... continued till the last factor , or the number of factors be n , the exponent of the powers Thus , The 1st powers 1 , 2 , 3 , 4 , 5 , & c . have but one order of differences 1 1 1 1 & c . and that difference is 1 . The 2d powers 1 , 4 ...
... continued till the last factor , or the number of factors be n , the exponent of the powers Thus , The 1st powers 1 , 2 , 3 , 4 , 5 , & c . have but one order of differences 1 1 1 1 & c . and that difference is 1 . The 2d powers 1 , 4 ...
Side 53
... continued on , the same way , adding the last step , or its multiple , to a foregoing step , viz . to that which has the least fraction . Note . The ratios thus found will be alternately greater and less than the true one , but ...
... continued on , the same way , adding the last step , or its multiple , to a foregoing step , viz . to that which has the least fraction . Note . The ratios thus found will be alternately greater and less than the true one , but ...
Side 54
... continued to the end ; and the several ratios ap- proximating nearer and nearer are 1 , 4 , 4 , 4 , 11 , 11 , 133 , 137 , Here is the nearest in small numbers , the defect being only To 1137 893 5000 and 3927 44 5 9 219 45 2 Example 2 ...
... continued to the end ; and the several ratios ap- proximating nearer and nearer are 1 , 4 , 4 , 4 , 11 , 11 , 133 , 137 , Here is the nearest in small numbers , the defect being only To 1137 893 5000 and 3927 44 5 9 219 45 2 Example 2 ...
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arch avoirdupois axis axle balance balance spring base body boiler bridge canal catenary centre of gravity circle circumference column condenser cord cube cubic cubic foot curve cycloid cylinder depth diameter direction distance ditto divided draw drawn effect elastic force ellipse engine equal equation feet figure fluid foot friction frustrum given Hence horizontal horse hour hyperbola isometrical length lever load London Bridge machine means measure mercury miles miles per hour motion move multiply nearly oscillation parabola parallel parallelogram pendulum perpendicular pipe piston plane pounds pressure produced proportion pulley pump quantity radius ratio right angles right line sails secant side sine specific gravity square inch steam Suppose surface tangent tion triangle tube valve velocity vertex vertical vessel vibration Vulgar Fractions weight wheel whole
Populære avsnitt
Side 15 - Mile {1 Degree of a Great Circle of the Earth An Inch is the smallest lineal measure to which a name is given, but subdivisions are used for many purposes. Among mechanics the Inch is commonly divided into eighths. By the officers of the revenue, and by scientific persons, it is divided into tenths, hundredths, &c.