|E_T| <=
|E_M| <=
(c) Using the values of K from part (b), how large do we have to choose n so that the approximations T_n and M_n to the integral in part (a) are accurate to within 0.0001?
For T_n, n =
For M_n^( '), n =
(a) Find the approximations T10 and M10 for ∫(33e^1/x)dx. (Round your answers to six decimal places.)
T10 =
M10 =
(b) Estimate the errors in the approximations of part (a) using the smallest possible value for K according to the theorem about error bounds for trapezoidal and midpoint rules. (Round your answers to six decimal places.)
|E_T| =
|E_M| =
(c) Using the values of K from part (b), how large do we have to choose n so that the approximations T_n and M_n to the integral in part (a) are accurate to within 0.0001?
For T_n, n =
For M_n, n =