If f&g are absolutely fun. then integral a to b{d/dx(f(t)g(t)dt+d/dx(g(t)f(t)dt}=f(b)g(b)-f(a)g(a)

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If f&g be integrable then integral a to b F(t)g(t)dt+integral a to b f(t)G(t)dt=F(b)G(b)-F(a)G(a) If f&g be integrable then integral a to b F(t)g(t)dt+integral a to b f(t)G(t)dt=F(b)G(b)-F(a)G(a)
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If `(d)/(dx)[g(x)]=f(x)`, then : `int_(a)^(b)f(x)g(x)dx=` If `(d)/(dx)[g(x)]=f(x)`, then : `int_(a)^(b)f(x)g(x)dx=`
integration by parts is easy integration by parts is easy