The Common Sense of the Exact SciencesD. Appleton, 1891 - 271 σελίδες |
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Σελίδα 10
... to one another in the process of multiplying , without altering the product . Consider , for example , the product of four numbers 10 THE COMMON SENSE OF THE EXACT SCIENCES . Of Acceleration and the Hodograph On the Laws of Motion.
... to one another in the process of multiplying , without altering the product . Consider , for example , the product of four numbers 10 THE COMMON SENSE OF THE EXACT SCIENCES . Of Acceleration and the Hodograph On the Laws of Motion.
Σελίδα 11
... altering the product . In the next place let us prove that we may change the places of any two which are not close together . For example , that abcdef is the same thing as accdbf , where b and e have been interchanged . We may do this ...
... altering the product . In the next place let us prove that we may change the places of any two which are not close together . For example , that abcdef is the same thing as accdbf , where b and e have been interchanged . We may do this ...
Σελίδα 13
... altering the result , then we may make any change whatever in the order without altering the result . Let us apply this to counting . The process of counting consists in taking certain things in a definite order , aud applying them to ...
... altering the result , then we may make any change whatever in the order without altering the result . Let us apply this to counting . The process of counting consists in taking certain things in a definite order , aud applying them to ...
Σελίδα 40
... altering its character , and combine the result with the result of multiplying the original step by 7 and reversing it , then I shall get the same result as if I had multiplied the original step by 4 and reversed it . This is perfectly ...
... altering its character , and combine the result with the result of multiplying the original step by 7 and reversing it , then I shall get the same result as if I had multiplied the original step by 4 and reversed it . This is perfectly ...
Σελίδα 47
... altering its size or shape . Secondly , that it is possible to have things of the same shape but of different sizes . Before we can use these observations to draw any exact conclusions from them , it is necessary to consider rather more ...
... altering its size or shape . Secondly , that it is possible to have things of the same shape but of different sizes . Before we can use these observations to draw any exact conclusions from them , it is necessary to consider rather more ...
Άλλες εκδόσεις - Προβολή όλων
Συχνά εμφανιζόμενοι όροι και φράσεις
A B C Archimedes arrangements body centre circle circumference clockwise coincide commutative law complex number Conon of Samos consider containing convert cose count counter-clockwise cube curve cylinder denoted determine directed step distance divide dots edge ellipse equiangular spiral expressed exterior angle figure five times six four fourth proportional fraction geometrical grow at logarithmic Hence hyperbola lemniscate length letters logarithmic rate logarithmic spiral loop magnitude means measure motion move Natural logarithms operation parabola parallel parallelogram perpendicular plane position quantity quaternion radius ratio rectangle represent result reverse right angles right six-face round scalar shadow shape side smooth-points space sphere spiral square step A P step backwards step forwards straight line stretch surface symbol tangent termed theorem tion triangle turn unit angle unity vector steps velocity
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