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#1
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I show a little bit more than 17 for the 1st call, e.g. (we are adding HEADS, right?) |
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#2
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I have 12 beaten lengths for the 3/4 CALL I have 3.5beaten lengths for the 1M CALL last 4 furlongs= =(660*(Q45-R45)+8*AE45)/(X45+0.18*BB45) =(660feet*(4furlongs)+8feet*12beaten lengths@call)/(51.04seconds+0.18*0beatenlengths@finish) =53.60502 feet per second 4furlongs or2640 feet/53.60502 feet per second = 49.24912281 seconds last 2 furlongs= =(660*(Q45-S45)+8*AF45)/(Y45+0.18*BB45) =(660feet*(2furlongs)+8feet*3.5beatenlengths@call)/(25.13seconds+0.18*0beatenlengths@finish) =53.64106645 feet per second 1320 feet/ 53.64106645 = 24.60801187 seconds last4furlong time 49.24912281 seconds minus last 2furlong time 24.60801187 seconds ------- = 24.64111094 seconds for 6f--->8f Last edited by Bobby Fischer : 05-06-2007 at 08:29 PM. |
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#3
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Presently using the 6 Ls per second. Not that I pay attention much attention to this. Does it matter? |
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#4
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I'm sure I screwed up the math....usually do. I'll take a look after the Sopranos.
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#5
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If I use the traditional method of .2 (or .167) whatever seconds per length and then subtract that from the splits , I get the same answer as the original post (24.21 , 24.43). - *see work shown below However if I calculate it by feet per second (velocity) my answer is different. All im doing with the velocity is saying that street sense ran more feet in the same amount of seconds(faster). The more feet comes from the 3.5 beaten lengths * 8feet in a beaten length(some use 9,10) Then I just went back and divided the total feet in 2 furlongs by the ft/s velocity. Either I am doing something wrong with my math or their is a funky difference between the methods. work for traditional math *last 4 furlongs - 6f--->wire .2 seconds *12 = 2.4 48.64 24.21 last 2 furlongs 1m ---> wire .2seconds * 3.5 = .7 25.13 - .7 = 24.43 |
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#6
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BTW is right, its Sopranos time.
put away your slide rules and spreadsheets, you'll figure it out later. ![]() |