do

d_obest

Δd_oinst

(d_omax – d_omin)/4

Δd_o (larger of previous two.)

di

d_ibest

Δd_{i_inst}

(d_imax – d_imin)/4

Δd_i  (larger of previous two.)

f_best

   d_obest*d_ibest/(d_obest +d_ibest) =

 Compare  f_best and f_acc with the overall error, which gives the range, as  discussed in class. Does the accepted value  of f fall within the range centered at the best  value? Hint: Check if   f_min <  f_acc < f_max, where f_min is the minimum possible using the values of the uncertainty and plugging into the formula  by subtracting the uncertainty in the numerator and adding the uncertainty in the denominator; similar reverse logic should be used to get f_max: add in the numerator  and subtract in the denominator.

Show work for these calculations here: