write down the bernoulli formula for intergation
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If u and v are functions of x, then the Bernoulli's rule is ∫udv = uv − u ′v1 + u ′′v2 - ...
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If u and v are functions of x, then the Bernoulli’s rule is
∫udv = uv − u ′v1 + u ′′v2 - ......
where u ′, u ′′, u′′′,... are successive derivatives of u
and v, v1 , v2 , v3 , are successive integrals of dv
Bernoulli’s formula is advantageously applied when u = xn ( n is a positive integer)
For the following problems we have to apply the integration by parts two or more times to find the solution. In this case Bernoulli’s formula helps to find the solution easily.
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