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antiderivitie of (x^2+1)^.5 with integral from 0 to 2 using fundamental theorms and if not possible, then using riemann sums to approximate
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substitute x=sinh u so sinh^2u +1=cosh^2u
what is sinh u?
ok if you don't know sinh use this substitute x=tan u so tan^2u+1=sec^2u
we never did this? Are you sure that is the main approach?
we learned fundamental theorm part 1 and 2 but never dealt with substitution. Maybe if it is not possible, should we estimate the integral using Riemann sums?
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The book's answer is 2.96
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