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... . 36 CHAPTER VII . 51-61 . Ratios of added Angles 45 CHAPTER VIII . 62-73 . Triangles 54 CHAPTER IX . 74-79 . Logarithms .. Miscellaneous Examples ... ........ 67 983 63 1 CHAPTER I. ANGLES AND THE MEASUREMENT OF ANGLES .
... . 36 CHAPTER VII . 51-61 . Ratios of added Angles 45 CHAPTER VIII . 62-73 . Triangles 54 CHAPTER IX . 74-79 . Logarithms .. Miscellaneous Examples ... ........ 67 983 63 1 CHAPTER I. ANGLES AND THE MEASUREMENT OF ANGLES .
Page 63
... logarithms ; Di- vision by the subtraction of their logarithms ; while the tedious operation of finding roots and powers is effected by the division and multiplication of the logarithms by the indices . A logarithm is an index . If a ...
... logarithms ; Di- vision by the subtraction of their logarithms ; while the tedious operation of finding roots and powers is effected by the division and multiplication of the logarithms by the indices . A logarithm is an index . If a ...
Page 64
... logarithm of a product is equal to the sum of the logarithms of the factors , as log10 6 = log103 + log10 2 . 10 2. The logarithm of a quotient is equal to the difference of the logarithms of the factors , as log10 5 = log10 10 - log10 ...
... logarithm of a product is equal to the sum of the logarithms of the factors , as log10 6 = log103 + log10 2 . 10 2. The logarithm of a quotient is equal to the difference of the logarithms of the factors , as log10 5 = log10 10 - log10 ...
Page 65
... logarithms , numbers will be found in this form : N 0 1 2 825 916454 6507 6559 and so on for 3 , 4 , & c . This means that A. T. log 8250 = 3.916454 , log 8251 = 3.916507 , log 82523916559 . པ་ 5 79 The numbers given in the table are ...
... logarithms , numbers will be found in this form : N 0 1 2 825 916454 6507 6559 and so on for 3 , 4 , & c . This means that A. T. log 8250 = 3.916454 , log 8251 = 3.916507 , log 82523916559 . པ་ 5 79 The numbers given in the table are ...
Page 66
... logarithms simply is that which has been given here , that a logarithm follows the rules of indices ; but it will be understood that the use of loga- rithms can only be mastered by practice . Those who wish to follow out the practical ...
... logarithms simply is that which has been given here , that a logarithm follows the rules of indices ; but it will be understood that the use of loga- rithms can only be mastered by practice . Those who wish to follow out the practical ...
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Algebra angle increases angle PAM angle subtended AP AP AP revolve arc PX Arithmetic Astronomy Bishop of Carlisle C. S. CALVERLEY Caius College circle circular measure circumference Conic Sections containing cos² cosec cotangent Crown 8vo decreases denoted Draw a perpendicular Elementary Treatise English Notes Examples F. A. PALEY Fcap Fellow of St Fellow of Trinity find the radius fixed line AX formulæ four right angles Fourth Edition fraction Geometry given GOODWIN Greek J. R. SEELEY J. W. DONALDSON late Fellow Latin line AP log₁0 logarithms Mathematical Master negative number of degrees P. T. MAIN Pembroke College perpendicular PM PM AP Post 8vo Prove R. C. JEBB radii recensuit right-angled triangle Schools sec² shews sides sin² Small 8vo St John's College Students Subtract tan² Text Trigonometry Trinity College University of Cambridge values W. H. BESANT
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