(a) Find the approximations

T_(10)

and

M_(10)

for

\\\\int_1^2 25e^((1)/(x))dx

. (Round your answers to six decimal places.)\

T_(10)=\ M_(10)=

\ (b) Estimate the errors in the approximations of part (a) using the smallest possible value for

K

according to the theo your answers to six decimal places.)\

|E_(T)|

\ (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 For

T_(n^('))n=

\ For

M_(n^('))n=

(a) Find the approximations T10 and M10 for 1225e1/xdx. (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 the your answers to six decimal places.) ETEM (c) Using the values of K from part (b), how large do we have to choose n so that the approximations Tn and Mn to For Tn,n= For Mnn= (a) Find the approximations T10 and M10 for 1225e1/xdx. (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 the your answers to six decimal places.) ETEM (c) Using the values of K from part (b), how large do we have to choose n so that the approximations Tn and Mn to For Tn,n= For Mnn=