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<br /> <br /> <br />-~...-,..- <br /> <br />'. <br />,__'. 4 ._ '..' W <br />" <br /> <br />'-..-,t <br /> <br />) <br /> <br />~~~---~-- <br />---~ -- <br /> <br />'~_:-'::"--.':"'"--"-~-'~'''''-- '-~>-;'.:.:';~~;.-.:."-'"-- <br /> <br />_.., __ __~_A'-"_____ _-_,~__,_____ <br />. - n._.__ _ __ _ __ __ ."'-' "-- <br /> <br />"~:. <br /> <br />. <br /> <br /> <br />FREQUEXCY CURVE (See page 9) <br /> <br />Known: i = ~,- $"/79~ <br /> <br />GA = o' ~ <br /> <br />5 = O./t:S""7r <br /> <br />K values from Appendix 3 <br /> <br /> Log Q = X + KS Eq. I <br /> EXCEEDA.~CE <br /> PROBABILITY K Log Q .JL <br /> 0.90 <br /> . <br /> 0.80 <br /> . <br /> 0.50 - p. 11'(; ~.s-/ $3-/ elk <br />) 0.10 /.S/~ 7/ 0$-40$- <br /> 0.04 /_ "0,$' /,676 <br /> 0.02 Z-~~/9.s 7'.P~ <br /> 0.01 2..~/.s-J? 'S'..r <br /> 0.005 <br /> 0.002 .J'..scr~~ ;/?L <br /> <br />'. ,. <br /> <br />....:';;.::., <br /> <br />) <br /> <br />Plot on Log Probability paper. <br />