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<br /> <br />I . <br /> <br />~ <br /> <br />L <br /> <br /> <br />r <br />~ <br /> <br />, <br /> <br />I <br />I <br />I <br /> <br />! <br /> <br />I <br /> <br />! <br /> <br />I <br />l <br /> <br />, <br /> <br />~ <br /> <br />FRLQUI'~CY CU!l\'E (See page 9) <br /> <br />KnOl>I1 : X = <br /> <br />EXCEEO..\!\CE <br />PROI.;\DILLTY <br /> <br />0.90 <br /> <br />0.80 <br /> <br />0.50 <br /> <br />0.10 <br /> <br />0.04 <br /> <br />0.02 <br /> <br />0.01 <br /> <br />0.005 <br /> <br />0.002 <br /> <br />'... .... .-. I ___ ..- <br /> <br />5::; 0.. Z. 7_"5~{ <br /> <br />Log Q = X + KS <br /> <br />K <br /> <br />Lao 0 <br />---P__,,- <br /> <br />,...... 7~'=' /:0; -; <br />h__ . C _ _ _ , <br /> <br />c.c/r.:;:~ <br /> <br />. ~-/C""'l <br />/.. ",_/ . -- f <br /> <br />/_7/~~C'"."" <br /> <br />/. :7 'J? 7.? <br /> <br />U. ,j-~-(~,I ..:,--:/-:' <br /> <br />~', / J'"/.'/' <br /> <br />,J .7"::'/1,-:/ <br /> <br />Plot on Log Probability paper. <br /> <br />'" <br />t <br /> <br />G = - {/./ <br />A <br /> <br />Eq. 1 <br /> <br /> <br />K values from Appendix 3 <br /> <br />.JL <br /> <br />:_.'3~ <br /> <br />403 <br /> <br />7'/3 <br /> <br />//.74 <br /> <br />/f/.? <br /> <br />IC:::~~ <br /> <br />/724 <br /> <br />.2 ~'. ? / <br /> <br />,/ <br /> <br />-r1 <br />