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![For every function f (x) which is twice differentiable , these will be good approximation of int(a)^(b)f(x)dx=((b-a)/(2)){f(a)+f(b)}, for more acutare results for cin(a,b),F( c) = (c-a)/(2)[f(a)-f( c)]+(b-c)/(2)[f(b)-f( c)] When c= (a+b)/(2) int(a)^(b ...](https://d10lpgp6xz60nq.cloudfront.net/web-thumb/47864532_web.png "For every function f (x) which is twice differentiable , these will be good approximation of int(a)^(b)f(x)dx=((b-a)/(2)){f(a)+f(b)}, for more acutare results for cin(a,b),F( c) = (c-a)/(2)[f(a)-f( c)]+(b-c)/(2)[f(b)-f( c)] When c= (a+b)/(2) int(a)^(b ...")
For every function f (x) which is twice differentiable , these will be good approximation of int(a)^(b)f(x)dx=((b-a)/(2)){f(a)+f(b)}, for more acutare results for cin(a,b),F( c) = (c-a)/(2)[f(a)-f( c)]+(b-c)/(2)[f(b)-f( c)] When c= (a+b)/(2) int(a)^(b ...
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