Calculus And Probability for Actuarial Students

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. . , , 1 dy _1 du 1 dv 1 dw y dx udx v dx w dx dy _ ri du 1 dv 1 dw dx \_u dx v dx w dx "' y a result which agrees with that already obtained in § 1. Secondly if y = u v, u and v both being functions of x, \ogy = v log u, , 1 dy v du . Dv and --/=- + W ^ — y a# wo« ° dx dy „, du ml dv or -/ = vu v ~ x -j- + u v log w -T- .
dx dx ° dx 5. We will now give some miscellaneous examples of differen- tiation.
, . * a + x 2 (1) r-5+7- By the ordinary rule for a quotient dx (6 + x)' z ■ (& + a?)2a?-(a
...+ a: 2 ) * x 2 + 26a; - a (b + xf (b + a;) 2 ' , .. * 7a? -1 (U) ^ l-Ss+6^ This can best be treated by resolving the expression into partial fractions. Then 4 5 y l-3a? l-2a?' dy d (1 - 3a?)- 1 d (1 - 3a?) d (1 - 2a?)- 1 d (1 - 2a?) da?" d(l-3a?) * dx d(l-2x)' dx 12 10 (l-3a?) 2 (l-2a?) 2 * STANDARD FORMS 71 (iii) y = \/a + x. . '''....
1 dy d(a + x) n d(a + x) 1, ,--i -/■ = - T 7 t-— S -=-(a + a?) n .
ax d(a + x) dx n \ (iv) y = log (log x).
dy _ d log (log x) d (log #) 1 ofo? rf (log #) cfo?


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