12.07.2015 Views

Safety_Series_025_1968 - gnssn - International Atomic Energy ...

Safety_Series_025_1968 - gnssn - International Atomic Energy ...

Safety_Series_025_1968 - gnssn - International Atomic Energy ...

SHOW MORE
SHOW LESS

You also want an ePaper? Increase the reach of your titles

YUMPU automatically turns print PDFs into web optimized ePapers that Google loves.

This publication is no longer validPlease see http://www.ns-iaea.org/standards/of caesiu m -137 by m ice is dem onstrated in F ig. 17. It must be r e ­m em bered that the exponential relation is not com m on. In m ost casesthe elim ination curve has a com plex ch aracter and only in restrictedtim e -in te rv a ls has an exponential ch a ra cte r. The b io lo g ic a l h a lflifeT b m ay be d ir e c tly d eterm in ed fro m the graph in F ig .,17 (T =7 d a y s). It can be e x p re sse d as fo llo w s:= ln_2 = 0. 693b " X b “ Xbw here Ab is constant of b io lo g ica l elim in ation . If Ar is the d isin teg ­ration constant o f the ra d ioisoto p e, then the e ffe ctiv e constant Xeff isX e ff = X r + X band T eff , the e ffe ctiv e h a lf-life , isIn 2 _ 0.693 _ Th Treff‘ X+Xb Xt + X„ T b + T r 'w h ere Tr is the ra d io lo g ica l h a lf-life .4 9

Hooray! Your file is uploaded and ready to be published.

Saved successfully!

Ooh no, something went wrong!