Treatise On the Differential And Integral Calculus
Treatise On the Differential And Integral Calculus
T G Hall
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-i + g. /; dx dx dx r do . Dp or if any differential coefficient can be divided into two parts, one of which is a function of a?, as p, and the other the differential coefficient of a known function q\ then w, the required function, is equal to the product of p and q minus the integral of q multiplied by the differential coefficient of p. The utility of this method depends upon the function q . — being less complicated than the original differential G/tV coefficient. Ex. 1. Let — = 07^1 + ^vy =... x\x(l + x'f. Dx do Here p = x^, — - =, r (l -f ^v^' ; dx d3! ' ^ ' ' ' 2. 3 2. 3 X 2. 3 ^" 2. 4 294 INTEGRAL CALCULUS. du 1 Ex. 2. Let dx {ar' + iy 1 x^ + I x^ 1 Now -r-z r:— 7 = y—. ^ = ^—. -c^ + Or^ + If-' {x^ + 1)" 0^2 + 1)" {x" + If ' . F ^ ^ f ''' if ' • ' J, {x' + ly J, (x' + ly J. {x' + ly-' ' « X^ X But -— — = X. (x^- + 1)" {X' + 1)" do V Here p = x, and -— = —--^ = x (x^ + l)~" ; ^ dx {x^ + 1)" ' dp 1 r X^ - X 1 r I Jx {x~ + 1)" ~ (2w-2)(a?'+ 1)"-' ^ 2n-2 'X(a?' + l)"-' ' /•I 1 a?
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