Elements of Analytical Geometry And of the Differential And Integral Calculus

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75, 2 sin. A— sin. B=^ sin. |(A— B) cos. I(A+B). (2) Put A=x+h, and 'B=x, equation (2) becomes 2 sin. (. R-f //) — sin. •'^'=tT sin. ^i cos. (x + lh).
Hence equation (1) becomes w'— M=17 sin. Yi cos. (x + yi).
Dividing both members by h, and both terms of the fraction m the second member by 2, we have u' — u sin. Yi cos. (x+yi) which expresses the ratio of the increment of the function to that of the variable, and we must find the Hmit of this ratio by making the increment equal to zero, Art. 1
...74. But in this case, according to the last proposition, Cor. 1, Hence •, — t» » dx K sin. \h ~W"' du cos. X COS. Xdx or du^d sin. A;=- „ Ex. 1. Required the differential of the sine of 30°, the differ ences being taken for single minutes.
The differential of a:, which is 1', must be taken in parts of radius, which, on p. 150 of the Tables, is found to be . 0002909.
Its logarithm is 6. 463726.
The logarithmic cosine of 30° is 9. 937531.
Their sum is 6. 401257.
The natural number corresponding to this logarithm is 0.


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