That's a wrap! Thanks for a great season. See you all next year!
We should be shooting 2nd Saturday and 4th Sunday again next year.
Final schedule to be finalized in February.
Happy Birthday Stoney Mike
A big Happy Birthday to ya, Mike. Hope you have a great one and get lots of neat toys!<br />
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Comments
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[color="#099000"]Hope to make at least one of your shoots next month. [/size] [/color][/color]
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<img src='http://www.goodguysposse.org/forums/public/style_emoticons/<#EMO_DIR#>/hbinsc_e0.gif' class='bbc_emoticon' alt=':hbinsc_e0:' /> <br />
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WR<br />
<img src='http://www.goodguysposse.org/forums/public/style_emoticons/<#EMO_DIR#>/drinks.gif' class='bbc_emoticon' alt=':drinks:' />
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if we let in ΔABC, angle C = 90. As usual, AB = c, AC = b, BC = a. Define points D and E on AB so that AD = AE = b.<br />
By construction, C lies on the circle with center A and radius b. Angle DCE subtends its diameter and thus is right: DCE = 90. It follows that BCD = ACE. Since ΔACE is isosceles, CEA = ACE.<br />
Triangles DBC and EBC share DBC. In addition, BCD = BEC. Therefore, triangles DBC and EBC are similar. We have BC/BE = BD/BC, or<br />
a / (c + b) = (c - b) / a.<br />
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a = c - b,<br />
a + b = c. <br />
H(t) = ho - g t2 / 2 - vo t = ho - 32.2 t2 / 2 - vo t<br />
h = λ*/c^3 = 6.626068791897^-34<br />
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Well, I'm sure you can take it from there. No need to thank me, anytime I can be of assistance, just let me know.<br />
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Snidely
Hope you had a great birthday and have many more.<br />
Regards,<br />
Pat "Shamrock" Gannon